From 86cdc18c950dfa733cc4196cdc924fb32f407259 Mon Sep 17 00:00:00 2001 From: dario Date: Tue, 8 Oct 2024 14:06:54 +0200 Subject: [PATCH] Latest updates to data conversion --- conversion.ipynb | 1039 ++------ conversion_old.ipynb | 998 +++++++ data/simulations/16km.csv | 3439 ++++++++++++------------- data/simulations/23km.csv | 3439 ++++++++++++------------- data/simulations/28km.csv | 3439 ++++++++++++------------- data/simulations/40km.csv | 1722 +++++++++++++ data/simulations/predicted_flight.csv | 1727 +++++++++++++ spatz/sensors/imu/accelerometer.py | 26 +- spatz/sensors/imu/iam_20380ht.py | 12 +- spatz/sensors/imu/sca3300.py | 2 +- spatz/sensors/pressure/pressure.py | 2 +- spatz/simulations/astos_source.py | 29 +- testing.ipynb | 141 - testing.py | 148 -- 14 files changed, 9803 insertions(+), 6360 deletions(-) create mode 100644 conversion_old.ipynb create mode 100644 data/simulations/40km.csv create mode 100644 data/simulations/predicted_flight.csv delete mode 100644 testing.ipynb delete mode 100644 testing.py diff --git a/conversion.ipynb b/conversion.ipynb index 7227c8c..b12a1fe 100644 --- a/conversion.ipynb +++ b/conversion.ipynb @@ -2,7 +2,7 @@ "cells": [ { "cell_type": "code", - "execution_count": 52, + "execution_count": 261, "metadata": {}, "outputs": [], "source": [ @@ -12,580 +12,18 @@ }, { "cell_type": "code", - "execution_count": 53, + "execution_count": 262, "metadata": {}, "outputs": [], "source": [ - "df = pd.read_csv('data/simulations/raw/bending_Sim.txt', sep='\\t')" - ] - }, - { - "cell_type": "code", - "execution_count": 54, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "0 X-Acceleration w/o Gravity of STAHR_Rocket in ...\n", - "1 Meter/Second**2\n", - "2 9.67852498145304E+00\n", - "3 9.67852498145304E+00\n", - "4 9.67852498145304E+00\n", - " ... \n", - "1723 -9.80224056912612E+00\n", - "1724 -9.78800336589294E+00\n", - "1725 -9.77015060305640E+00\n", - "1726 -9.74868887106344E+00\n", - "1727 -9.74868887106344E+00\n", - "Name: acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket, Length: 1728, dtype: object" - ] - }, - "execution_count": 54, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket']" - ] - }, - { - "cell_type": "code", - "execution_count": 55, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "('Phase', nan)\n", - "('acceleration_without_gravity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity_radial~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_without_gravity~STAHR_Rocket', 'Meter/Second**2')\n", - "('acceleration_x~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", - "('acceleration_y~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", - "('acceleration_z~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", - "('acceleration~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", - "('acc_aero_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_aero_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_aero_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_aero~STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_normal~STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_thrust_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_thrust_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_thrust_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", - "('acc_thrust~STAHR_Rocket', 'Meter/Second**2')\n", - "('aero_area_ref~STAHR_Rocket', 'Meter^2')\n", - "('aero_bank_angle~STAHR_Rocket', 'Degree')\n", - "('aero_roll_angle~STAHR_Rocket', 'Degree')\n", - "('airpath_angle~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('airpath_angle~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('AIRPATH_BANK_ANGLE~Esrange#A~Esrange:Earth', 'Radian')\n", - "('AIRPATH_BANK_ANGLE~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", - "('airpath_heading~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('airpath_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('airpath_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('altitude_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('altitude_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('altitude~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('angle1~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle1~IB3:STAHR_Rocket#J2000', 'Radian')\n", - "('angle1~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle1~STAHR:STAHR_Rocket#J2000', 'Radian')\n", - "('angle2~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle2~IB3:STAHR_Rocket#J2000', 'Radian')\n", - "('angle2~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle2~STAHR:STAHR_Rocket#J2000', 'Radian')\n", - "('angle3~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle3~IB3:STAHR_Rocket#J2000', 'Radian')\n", - "('angle3~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", - "('angle3~STAHR:STAHR_Rocket#J2000', 'Radian')\n", - "('angle_body_and_local_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('angle_of_attack_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('ANGLE_OF_ATTACK~Esrange#A~Esrange:Earth', 'Radian')\n", - "('ANGLE_OF_ATTACK~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", - "('angular_velocity~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", - "('arc_length~STAHR_Rocket', 'Kilo-Meter')\n", - "('ascending_node_rel~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('ascending_node~STAHR_Rocket#J2000', 'Degree')\n", - "('ascending_node~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('asymptote_decl~STAHR_Rocket#J2000', 'Degree')\n", - "('asymptote_decl~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('asymptote_right_ascension~STAHR_Rocket#J2000', 'Degree')\n", - "('asymptote_right_ascension~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('atmos_density~STAHR_Rocket', 'Kilogram/Meter**3')\n", - "('atmos_pressure~STAHR_Rocket', 'Pascal')\n", - "('atmos_temperature~STAHR_Rocket', 'Kelvin')\n", - "('bank_angle_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('bank_angle~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", - "('bending_moment~STAHR_Rocket', 'Pascal*Radian')\n", - "('burn_time~IB3:STAHR_Rocket', 'Second')\n", - "('cross_range~STAHR_Rocket', 'Kilo-Meter')\n", - "('declination~STAHR_Rocket#J2000@Earth', 'Degree')\n", - "('declination~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", - "('declination~STAHR_Rocket#TOD~Earth@Earth', 'Degree')\n", - "('DECL~STAHR_Rocket', 'Radian')\n", - "('dimension_x~STAHR_Rocket', 'Meter')\n", - "('dimension_y~STAHR_Rocket', 'Meter')\n", - "('dimension_z~STAHR_Rocket', 'Meter')\n", - "('down_range~STAHR_Rocket', 'Kilo-Meter')\n", - "('drag_acc~STAHR_Rocket', 'Meter/Second**2')\n", - "('drag_coeff~STAHR_Rocket', nan)\n", - "('drag~STAHR_Rocket', 'Kilo-Newton')\n", - "('dummy_altitude', 'Meter')\n", - "('dummy_declination', 'Degree')\n", - "('dummy_latitude', 'Degree')\n", - "('dummy_longitude', 'Degree')\n", - "('dummy_radius', 'Meter')\n", - "('dynamic_pressure~STAHR_Rocket', 'Pascal')\n", - "('dyn_viscosity~STAHR_Rocket', 'Pascal*Second')\n", - "('eccentricity~STAHR_Rocket@Earth', nan)\n", - "('eccentric_anomaly~STAHR_Rocket@Earth', 'Degree')\n", - "('energy_total~STAHR_Rocket@Earth', 'Kilo-Joule/Kilogram')\n", - "('equinoctial_f~STAHR_Rocket#TOD~Earth', nan)\n", - "('equinoctial_g~STAHR_Rocket#TOD~Earth', nan)\n", - "('equinoctial_h~STAHR_Rocket#TOD~Earth', nan)\n", - "('equinoctial_k~STAHR_Rocket#TOD~Earth', nan)\n", - "('equinoctial_l~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('equinoctial_p~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('excess_velocity~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", - "('flightpath_angle~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('flightpath_angle~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('flightpath_heading~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('flightpath_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('flightpath_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('flightpath_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('flight_time', 'Second')\n", - "('flight_time~STAHR_Rocket', 'Second')\n", - "('force_aero_axial~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", - "('force_aero_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", - "('force_aero_lateral~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", - "('force_aero_normal~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", - "('force_aero_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", - "('force_aero_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", - "('gps_time', 'Second')\n", - "('gravity_force_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", - "('gravity_force_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", - "('gravity_force_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", - "('gravity_potential~Esrange', 'Kilo-Joule/Kilogram')\n", - "('gravity_potential~STAHR_Rocket@Earth', 'Kilo-Joule/Kilogram')\n", - "('gravity~STAHR_Rocket', 'Meter/Second**2')\n", - "('great_circle_distance~STAHR_Rocket', 'Kilo-Meter')\n", - "('heat_flux_density~STAHR_Rocket', 'Kilo-Watt/Meter**2')\n", - "('hload_lift~STAHR_Rocket', nan)\n", - "('inclination~STAHR_Rocket#J2000', 'Degree')\n", - "('inclination~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('inertial_flightpath_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('inertial_flightpath~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('inertial_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('inertial_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('inertia_xx~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('inertia_xy~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('inertia_xz~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('inertia_yy~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('inertia_yz~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('inertia_zz~STAHR_Rocket', 'Kilogram*Meter**2')\n", - "('isp_vacuum~IB3:STAHR_Rocket', 'Second')\n", - "('isp~IB3:STAHR_Rocket', 'Second')\n", - "('julian_date_tt', 'Day')\n", - "('julian_date_utc', 'Day')\n", - "('knudsen_number~STAHR_Rocket', nan)\n", - "('latitude~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", - "('lift_acc~STAHR_Rocket', 'Meter/Second**2')\n", - "('lift_coeff~STAHR_Rocket', nan)\n", - "('lift_drag_ratio~STAHR_Rocket', nan)\n", - "('lift~STAHR_Rocket', 'Kilo-Newton')\n", - "('load_factor_axial~STAHR_Rocket', nan)\n", - "('load_factor_cross~STAHR_Rocket', nan)\n", - "('load_factor_normal~STAHR_Rocket', nan)\n", - "('load_factor~STAHR_Rocket', nan)\n", - "('local_central_body_radius~STAHR_Rocket', 'Kilo-Meter')\n", - "('longitude~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", - "('LONG~STAHR_Rocket', 'Radian')\n", - "('mach~STAHR_Rocket', nan)\n", - "('magnetic_flux_density_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density_radial~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", - "('magnetic_flux_density~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", - "('mass_flow~IB3:STAHR_Rocket', 'Kilogram/Second')\n", - "('mass_total~STAHR_Rocket', 'Mega-Gram')\n", - "('mean_anomaly~STAHR_Rocket@Earth', 'Degree')\n", - "('mean_local_time_of_the_ascending_node~STAHR_Rocket', 'Hour')\n", - "('mean_motion~STAHR_Rocket@Earth', 'Radian/Second')\n", - "('mission_time', 'Second')\n", - "('moment_aero_x~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('moment_aero_y~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('moment_aero_z~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('Norm_Indep_Var', nan)\n", - "('nozzle_area~IB3:STAHR_Rocket', 'Meter^2')\n", - "('OMEGA_X~STAHR_Rocket', 'Radian/Second')\n", - "('omega_x~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", - "('OMEGA_Y~STAHR_Rocket', 'Radian/Second')\n", - "('omega_y~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", - "('OMEGA_Z~STAHR_Rocket', 'Radian/Second')\n", - "('omega_z~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", - "('orbital_period~STAHR_Rocket@Earth', 'Second')\n", - "('periapsis_argument~STAHR_Rocket#J2000', 'Degree')\n", - "('periapsis_argument~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('pitch_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", - "('pitch_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('pitch_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('PITCH~Esrange#L~Esrange:Earth', 'Radian')\n", - "('PITCH~STAHR_Rocket', 'Radian')\n", - "('pitch~STAHR_Rocket#J2000', 'Degree')\n", - "('pitch~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('pitch~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", - "('pitch~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('pitch~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", - "('pitch~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('PROP_MASS~STAHR:STAHR_Rocket', 'Kilogram')\n", - "('quaternion_w~Earth#J2000', nan)\n", - "('quaternion_w~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_w~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_w~STAHR_Rocket#J2000', nan)\n", - "('quaternion_w~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('quaternion_x~Earth#J2000', nan)\n", - "('quaternion_x~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_x~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_x~STAHR_Rocket#J2000', nan)\n", - "('quaternion_x~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('quaternion_y~Earth#J2000', nan)\n", - "('quaternion_y~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_y~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_y~STAHR_Rocket#J2000', nan)\n", - "('quaternion_y~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('quaternion_z~Earth#J2000', nan)\n", - "('quaternion_z~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_z~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", - "('quaternion_z~STAHR_Rocket#J2000', nan)\n", - "('quaternion_z~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('radius_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('radius_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('radius~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('reynolds_number~STAHR_Rocket', nan)\n", - "('right_ascension~STAHR_Rocket#J2000@Earth', 'Degree')\n", - "('right_ascension~STAHR_Rocket#TOD~Earth@Earth', 'Degree')\n", - "('roll_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", - "('roll_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('roll_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('ROLL~Esrange#L~Esrange:Earth', 'Radian')\n", - "('ROLL~STAHR_Rocket', 'Radian')\n", - "('roll~STAHR_Rocket#J2000', 'Degree')\n", - "('roll~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('roll~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", - "('roll~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('roll~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", - "('roll~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('R~STAHR_Rocket', 'Meter')\n", - "('semimajor~STAHR_Rocket@Earth', 'Kilo-Meter')\n", - "('sideslip_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('sideslip~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", - "('side_force~STAHR_Rocket', 'Kilo-Newton')\n", - "('SIDE_SLIP_ANGLE~Esrange#A~Esrange:Earth', 'Radian')\n", - "('SIDE_SLIP_ANGLE~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", - "('solar_beta_angle~STAHR_Rocket#PF~STAHR_Rocket:Earth', 'Degree')\n", - "('sonic_velocity~STAHR_Rocket', 'Meter/Second')\n", - "('static_stability_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter')\n", - "('thrust_to_ew~STAHR_Rocket', nan)\n", - "('thrust_vacuum~IB3:STAHR_Rocket', 'Kilo-Newton')\n", - "('thrust_x~STAHR_Rocket#J2000', 'Kilo-Newton')\n", - "('thrust_y~STAHR_Rocket#J2000', 'Kilo-Newton')\n", - "('thrust_z~STAHR_Rocket#J2000', 'Kilo-Newton')\n", - "('thrust~IB3:STAHR_Rocket', 'Kilo-Newton')\n", - "('thrust~STAHR_Rocket', 'Kilo-Newton')\n", - "('Time', 'Second')\n", - "('torque_x~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", - "('torque_x~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('torque_y~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", - "('torque_y~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('torque_z~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", - "('torque_z~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", - "('total_angle_of_attack_slope_normal_coefficient~STAHR_Rocket#TA~STAHR_Rocket@STAHR_Rocket', 'None/Degree')\n", - "('total_angle_of_attack~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", - "('total_lift~STAHR_Rocket', 'Kilo-Newton')\n", - "('total_solar_irradiance_at_earth~STAHR_Rocket', 'Watt/Meter**2')\n", - "('TRAJ_SMOOTHNESS~STAHR_Rocket', 'Radian^2/Second')\n", - "('true_anomaly~STAHR_Rocket@Earth', 'Degree')\n", - "('u_length~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", - "('u_length~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('u_n~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", - "('u_r~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", - "('u_t~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", - "('u_x~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('u_y~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('u_z~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", - "('velocity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('velocity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('velocity_rel_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", - "('velocity_rel_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('velocity_rel_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", - "('velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", - "('VI_EAST~STAHR_Rocket', 'Meter/Second')\n", - "('VI_NORTH~STAHR_Rocket', 'Meter/Second')\n", - "('VI_RADIAL~STAHR_Rocket', 'Meter/Second')\n", - "('vload_lift~STAHR_Rocket', nan)\n", - "('vx~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", - "('vx~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", - "('vy~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", - "('vy~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", - "('vz~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", - "('vz~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", - "('V~STAHR_Rocket', 'Meter/Second')\n", - "('wind_gust_p~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", - "('wind_gust_q~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", - "('wind_gust_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", - "('wind_velocity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", - "('wind_velocity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", - "('wind_velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", - "('x_offset_CoM~Esrange', 'Meter')\n", - "('x_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", - "('x_offset_CoM~STAHR_Rocket', 'Meter')\n", - "('x_offset_CoP~STAHR_Rocket', 'Meter')\n", - "('x_offset~IB3:STAHR_Rocket', 'Meter')\n", - "('x_offset~STAHR:STAHR_Rocket', 'Meter')\n", - "('x~Earth#J2000@SSB', 'Kilo-Meter')\n", - "('x~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", - "('x~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", - "('x~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", - "('yaw_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", - "('yaw_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('yaw_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", - "('YAW~Esrange#L~Esrange:Earth', 'Radian')\n", - "('YAW~STAHR_Rocket', 'Radian')\n", - "('yaw~STAHR_Rocket#J2000', 'Degree')\n", - "('yaw~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", - "('yaw~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", - "('yaw~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", - "('yaw~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", - "('yaw~STAHR_Rocket#TOD~Earth', 'Degree')\n", - "('y_offset_CoM~Esrange', 'Meter')\n", - "('y_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", - "('y_offset_CoM~STAHR_Rocket', 'Meter')\n", - "('y_offset_CoP~STAHR_Rocket', 'Meter')\n", - "('y_offset~IB3:STAHR_Rocket', 'Meter')\n", - "('y_offset~STAHR:STAHR_Rocket', 'Meter')\n", - "('y~Earth#J2000@SSB', 'Kilo-Meter')\n", - "('y~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", - "('y~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", - "('y~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", - "('z_offset_CoM~Esrange', 'Meter')\n", - "('z_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", - "('z_offset_CoM~STAHR_Rocket', 'Meter')\n", - "('z_offset_CoP~STAHR_Rocket', 'Meter')\n", - "('z_offset~IB3:STAHR_Rocket', 'Meter')\n", - "('z_offset~STAHR:STAHR_Rocket', 'Meter')\n", - "('z~Earth#J2000@SSB', 'Kilo-Meter')\n", - "('z~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", - "('z~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", - "('z~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", - "('z~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket.1', 'Kilo-Meter')\n" - ] - } - ], - "source": [ - "print('\\n'.join(map(str, zip(df.columns.values, df.loc[1]))))\n", - "\n", + "df = pd.read_csv('data/simulations/raw/40km.txt', sep='\\t')\n", "df = df.drop([0, 1], axis=0)\n", "df = df.astype(float)" ] }, { "cell_type": "code", - "execution_count": 56, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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", 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" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plt.plot(df['Time'], df['u_x~STAHR_Rocket#L~STAHR_Rocket:Earth'])\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": 57, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2.5452011601288" - ] - }, - "execution_count": 57, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "max(df['mach~STAHR_Rocket'])" - ] - }, - { - "cell_type": "code", - "execution_count": 58, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2 67.885478\n", - "3 67.885478\n", - "4 67.885478\n", - "5 67.885478\n", - "6 67.885478\n", - " ... \n", - "1723 68.132323\n", - "1724 68.132323\n", - "1725 68.132323\n", - "1726 68.132323\n", - "1727 68.132323\n", - "Name: latitude~STAHR_Rocket#PCPF~Earth@Earth, Length: 1726, dtype: float64" - ] - }, - "execution_count": 58, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['latitude~STAHR_Rocket#PCPF~Earth@Earth']" - ] - }, - { - "cell_type": "code", - "execution_count": 59, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2 67.750938\n", - "3 67.750938\n", - "4 67.750938\n", - "5 67.750938\n", - "6 67.750938\n", - " ... \n", - "1723 67.998970\n", - "1724 67.998970\n", - "1725 67.998970\n", - "1726 67.998970\n", - "1727 67.998970\n", - "Name: declination~STAHR_Rocket#PCPF~Earth@Earth, Length: 1726, dtype: float64" - ] - }, - "execution_count": 59, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['declination~STAHR_Rocket#PCPF~Earth@Earth']" - ] - }, - { - "cell_type": "code", - "execution_count": 60, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2 21.079909\n", - "3 21.079909\n", - "4 21.079909\n", - "5 21.079909\n", - "6 21.079909\n", - " ... \n", - "1723 21.039219\n", - "1724 21.039219\n", - "1725 21.039219\n", - "1726 21.039219\n", - "1727 21.039219\n", - "Name: longitude~STAHR_Rocket#PCPF~Earth@Earth, Length: 1726, dtype: float64" - ] - }, - "execution_count": 60, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['longitude~STAHR_Rocket#PCPF~Earth@Earth']" - ] - }, - { - "cell_type": "code", - "execution_count": 61, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "[]" - ] - }, - "execution_count": 61, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", 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" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "df['altitude~STAHR_Rocket@Earth'] * 1000\n", - "\n", - "plt.plot(df['Time'], df['altitude~STAHR_Rocket@Earth'] * 1000)" - ] - }, - { - "cell_type": "code", - "execution_count": 62, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "318.99999999906896" - ] - }, - "execution_count": 62, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df.at[2, 'altitude~STAHR_Rocket@Earth'] * 1000" - ] - }, - { - "cell_type": "code", - "execution_count": 63, + "execution_count": 263, "metadata": {}, "outputs": [], "source": [ @@ -596,9 +34,21 @@ "\n", "# Rename the columns\n", "df = df.rename({\n", + " 'Time': 'time',\n", + " 'Phase': 'phase',\n", " 'acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'ax_B',\n", " 'acceleration_without_gravity_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'ay_B',\n", " 'acceleration_without_gravity_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'az_B',\n", + " 'gravity_force_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'gx_B',\n", + " 'gravity_force_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'gy_B',\n", + " 'gravity_force_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'gz_B',\n", + " 'acceleration_without_gravity_radial~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'ax_L',\n", + " 'acceleration_without_gravity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'ay_L',\n", + " 'acceleration_without_gravity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'az_L',\n", + " 'velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'vx_L',\n", + " 'velocity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'vy_L',\n", + " 'velocity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'vz_L',\n", + " 'velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket': 'vx_L',\n", " 'latitude~STAHR_Rocket#PCPF~Earth@Earth': 'latitude',\n", " 'longitude~STAHR_Rocket#PCPF~Earth@Earth': 'longitude',\n", " 'declination~STAHR_Rocket#PCPF~Earth@Earth': 'declination',\n", @@ -606,8 +56,8 @@ " 'pitch~STAHR_Rocket#L~STAHR_Rocket:Earth': 'pitch_l',\n", " 'yaw~STAHR_Rocket#L~STAHR_Rocket:Earth': 'yaw_l',\n", " 'roll~STAHR_Rocket#L~STAHR_Rocket:Earth': 'roll_l',\n", - " 'atmos_pressure~STAHR_Rocket': 'atmos_pressure',\n", - " 'atmos_temperature~STAHR_Rocket': 'atmos_temperature',\n", + " 'atmos_pressure~STAHR_Rocket': 'pressure',\n", + " 'atmos_temperature~STAHR_Rocket': 'temperature',\n", " 'sonic_velocity~STAHR_Rocket': 'sonic_velocity',\n", " 'OMEGA_X~STAHR_Rocket': 'OMEGA_X',\n", " 'OMEGA_Y~STAHR_Rocket': 'OMEGA_Y',\n", @@ -615,256 +65,160 @@ " 'drag~STAHR_Rocket': 'drag',\n", " 'flightpath_speed~STAHR_Rocket': 'flightpath_speed',\n", " 'mass_total~STAHR_Rocket': 'mass_total',\n", - " 'mach~STAHR_Rocket': 'mach'\n", + " 'mach~STAHR_Rocket': 'mach',\n", + " 'gravity~STAHR_Rocket': 'gravity'\n", "}, axis=1)\n", "\n", - "g = 9.81\n", - "t0 = df.at[2, 'Time']\n", + "df['gx_B'] /= (df['mass_total'] * 1000)\n", + "df['gy_B'] /= (df['mass_total'] * 1000)\n", + "df['gz_B'] /= (df['mass_total'] * 1000)\n", "\n", - "vel = np.array([0, 0, 0], dtype='float64')\n", - "pos = np.array([318.99999999906896, 0, 0], dtype='float64')\n", - "time = t0\n", + "df['vx_L'] *= 1000\n", + "df['vy_L'] *= 1000\n", + "df['vz_L'] *= 1000\n", "\n", - "init_latitude = df.at[2, 'latitude'] * pi / 180\n", - "init_longitude = df.at[2, 'longitude'] * pi / 180\n", + "df['altitude'] *= 1000\n", "\n", - "t0 = df.at[2, 'Time']\n", - "omega_E = (2*pi) / (24*60*60)\n", - "\n", - "altitudes = [318.99999999906896]\n", - "velocities = [0]\n", - "acc_total = [0]\n", - "\n", - "pitch, yaw, roll = df.at[2, 'pitch_l'] * pi / 180, df.at[2, 'yaw_l'] * pi / 180, df.at[2, 'roll_l'] * pi / 180\n", - "decl = df.at[2, 'declination'] * pi / 180\n", - "\n", - "B_to_L = T1(yaw) @ T2(pi / 2 - pitch) @ T1(-roll)\n", - "G_to_LF = T2(-pi/2 - init_latitude) @ T3(init_longitude)\n", - "\n", - "x_FL, y_FL, z_FL = [8.20214666930979e-13], [-1.51393643837011e-12], [-2.40063988328838e-12]\n", - "vx_FL, vy_FL, vz_FL = [0], [0], [0]\n", - "ax_FL, ay_FL, az_FL = [0], [0], [0]\n", + "pos = np.array([df.at[2, 'altitude'], 0, 0])\n", + "px, py, pz, acc_total = [0], [0], [0], [df.at[2, 'gravity']]\n", "\n", "for i in range(3, len(df)+2):\n", - " dt = df.at[i, 'Time'] - df.at[i-1, 'Time']\n", + " dt = df.at[i, 'time'] - df.at[i-1, 'time']\n", "\n", - " # Fetch values for the current time step.\n", - " acc = np.array([df.at[i, 'ax_B'], df.at[i, 'ay_B'], df.at[i, 'az_B']])\n", - " pitch, yaw, roll = df.at[i, 'pitch_l'] * pi / 180, df.at[i, 'yaw_l'] * pi / 180, df.at[i, 'roll_l'] * pi / 180\n", - " decl = df.at[i, 'declination'] * pi / 180\n", - " long = df.at[i, 'longitude'] * pi / 180\n", + " acc = np.array([df.at[i, 'ax_L'], df.at[i, 'ay_L'], df.at[i, 'az_L']])\n", + " acc += np.array([-df.at[i, 'gravity'], 0, 0])\n", + " vel = np.array([df.at[i, 'vx_L'], df.at[i, 'vy_L'], df.at[i, 'vz_L']])\n", "\n", - " B_to_L = T1(yaw) @ T2(pi / 2 - pitch) @ T1(-roll)\n", - " L_to_G = np.linalg.inv(T2(-decl) @ T3(long + omega_E * t0))\n", - " G_to_LF = T2(-pi/2 - init_latitude) @ T3(init_longitude)\n", - " L_to_LF = G_to_LF @ L_to_G\n", + " pos += dt * vel + 1/2*dt**2*acc\n", + " px.append(pos[0])\n", + " py.append(pos[1])\n", + " pz.append(pos[2])\n", + " acc_total.append(np.linalg.norm(acc))\n", "\n", - " acc_L = B_to_L @ acc + np.array([-g, 0, 0])\n", - " pos += dt * vel + 1/2*dt**2*acc_L\n", - " vel += dt * acc_L\n", - "\n", - " pos_LF = -(L_to_LF @ pos)\n", - " vel_LF = -(L_to_LF @ vel)\n", - " acc_LF = -(L_to_LF @ acc_L)\n", - "\n", - " x_FL.append(pos_LF[0])\n", - " y_FL.append(pos_LF[1])\n", - " z_FL.append(pos_LF[2])\n", - "\n", - " vx_FL.append(vel_LF[0])\n", - " vy_FL.append(vel_LF[1])\n", - " vz_FL.append(vel_LF[2])\n", - "\n", - " ax_FL.append(acc_LF[0])\n", - " ay_FL.append(acc_LF[1])\n", - " az_FL.append(acc_LF[2])\n", - "\n", - " altitudes.append(pos[0])\n", - " velocities.append(np.sqrt(vel[0]**2 + vel[1]**2 + vel[2]**2))\n", - " acc_total.append(np.sqrt(acc[0]**2 + acc[1]**2 + acc[2]**2))\n", - "\n", - "plt.plot(df['Time'], df['altitude'] * 1000, label='true')\n", - "\n", - "plt.plot(df['Time'], altitudes, label='integrated')\n", - "plt.legend()\n", + "df.insert(0, 'px_L', px)\n", + "df.insert(0, 'py_L', py)\n", + "df.insert(0, 'pz_L', pz)\n", + "df.insert(0, 'acc_total', acc_total)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 264, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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", 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(df['time'], df['px_L'], label='alt')\n", "plt.show()\n", - "\n", - "plt.plot(df['Time'], velocities, label='velocity')\n", - "plt.legend()\n", + "plt.plot(df['time'], df['vx_L'], label='speed')\n", "plt.show()\n", - "\n", - "plt.plot(df['Time'], np.array(velocities) / 340, label='mach')\n", - "plt.legend()\n", - "plt.show()\n", - "\n", - "print('x_FL')\n", - "plt.plot(df['Time'], x_FL)\n", - "plt.show()\n", - "\n", - "print('y_FL')\n", - "plt.plot(df['Time'], y_FL)\n", - "plt.show()\n", - "\n", - "print('z_FL')\n", - "plt.plot(df['Time'], z_FL)\n", - "plt.show()\n", - "\n", - "print('vx_FL')\n", - "plt.plot(df['Time'], vx_FL)\n", - "plt.show()\n", - "\n", - "print('vy_FL')\n", - "plt.plot(df['Time'], vy_FL)\n", - "plt.show()\n", - "\n", - "print('vz_FL')\n", - "plt.plot(df['Time'], vz_FL)\n", - "plt.show()\n", - "\n", - "print('acc')\n", - "plt.plot(df['Time'], ax_FL, label='ax')\n", - "plt.plot(df['Time'], ay_FL, label='ay')\n", - "plt.plot(df['Time'], az_FL, label='az')\n", - "plt.legend()\n", + "plt.plot(df['time'], df['mach'], label='mach')\n", "plt.show()" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 265, "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "5.7964371935639445" - ] - }, - "execution_count": 47, - "metadata": {}, - "output_type": "execute_result" + "name": "stderr", + "output_type": "stream", + "text": [ + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:36: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['pitch_l'] *= np.pi / 180\n", + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:37: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['yaw_l'] *= np.pi / 180\n", + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:38: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['roll_l'] *= np.pi / 180\n", + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:40: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['declination'] *= np.pi / 180\n", + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:41: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['longitude'] *= np.pi / 180\n", + "C:\\Users\\Dario\\AppData\\Local\\Temp\\ipykernel_19092\\1329883484.py:42: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " df_new['latitude'] *= np.pi / 180\n" + ] } ], "source": [ - "max(np.array(acc_total) / g)" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2 319.000000\n", - "3 319.000000\n", - "4 319.000000\n", - "5 319.000000\n", - "6 319.000000\n", - " ... \n", - "1723 9.596509\n", - "1724 6.411547\n", - "1725 3.227070\n", - "1726 0.043079\n", - "1727 0.043079\n", - "Name: altitude, Length: 1726, dtype: float64" - ] - }, - "execution_count": 48, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['altitude'] * 1000" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "35196.311584186704" - ] - }, - "execution_count": 49, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "max(df['altitude'] * 1000)" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "2 0.000000\n", - "3 0.025000\n", - "4 0.050000\n", - "5 0.050000\n", - "6 0.050000\n", - " ... \n", - "1723 577.348034\n", - "1724 577.800240\n", - "1725 578.252446\n", - "1726 578.704652\n", - "1727 578.704652\n", - "Name: Time, Length: 1726, dtype: float64" - ] - }, - "execution_count": 50, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df['Time']" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "df.insert(0, 'x_FL', np.array(x_FL) / 1000)\n", - "df.insert(0, 'y_FL', np.array(y_FL) / 1000)\n", - "df.insert(0, 'z_FL', np.array(z_FL) / 1000)\n", - "\n", - "df.insert(0, 'vx_FL', np.array(vx_FL) / 1000)\n", - "df.insert(0, 'vy_FL', np.array(vy_FL) / 1000)\n", - "df.insert(0, 'vz_FL', np.array(vz_FL) / 1000)\n", - "\n", - "df.insert(0, 'acc_total', np.array(acc_total))\n", - "\n", "df_new = df[[\n", - " 'Time',\n", - " 'Phase',\n", + " 'time',\n", + " 'phase',\n", " 'declination',\n", " 'longitude',\n", " 'latitude',\n", " 'altitude',\n", - " 'x_FL',\n", - " 'y_FL',\n", - " 'z_FL',\n", - " 'vx_FL',\n", - " 'vy_FL',\n", - " 'vz_FL',\n", + " 'ax_B',\n", + " 'ay_B',\n", + " 'az_B',\n", + " 'gx_B',\n", + " 'gy_B',\n", + " 'gz_B',\n", + " 'ax_L',\n", + " 'ay_L',\n", + " 'az_L',\n", + " 'vx_L',\n", + " 'vy_L',\n", + " 'vz_L',\n", " 'pitch_l',\n", " 'yaw_l',\n", " 'roll_l',\n", - " 'atmos_pressure',\n", - " 'atmos_temperature',\n", + " 'pressure',\n", + " 'temperature',\n", " 'sonic_velocity',\n", " 'mach',\n", " 'OMEGA_X',\n", @@ -876,22 +230,40 @@ " 'drag'\n", "]]\n", "\n", + "df_new['pitch_l'] *= np.pi / 180\n", + "df_new['yaw_l'] *= np.pi / 180\n", + "df_new['roll_l'] *= np.pi / 180\n", + "\n", + "df_new['declination'] *= np.pi / 180\n", + "df_new['longitude'] *= np.pi / 180\n", + "df_new['latitude'] *= np.pi / 180\n", + "\n", "descriptions = pd.DataFrame.from_dict({\n", - " 'Time': ['Second'],\n", - " 'Phase': [None],\n", - " 'declination': ['Degree'],\n", - " 'longitude': ['Degree'],\n", - " 'latitude': ['Degree'],\n", - " 'altitude': ['Kilo-Meter'],\n", - " 'x_FL': ['Kilo-Meter'],\n", - " 'y_FL': ['Kilo-Meter'],\n", - " 'z_FL': ['Kilo-Meter'],\n", - " 'vx_FL': ['Kilo-Meter / Second'],\n", - " 'vy_FL': ['Kilo-Meter / Second'],\n", - " 'vz_FL': ['Kilo-Meter / Second'],\n", - " 'pitch_l': ['Degree'],\n", - " 'yaw_l': ['Degree'],\n", - " 'roll_l': ['Degree'],\n", + " 'time': ['Second'],\n", + " 'phase': [None],\n", + " 'declination': ['Radians'],\n", + " 'longitude': ['Radians'],\n", + " 'latitude': ['Radians'],\n", + " 'altitude': ['Meter'],\n", + " 'ax_B': ['m/s2'],\n", + " 'ay_B': ['m/s2'],\n", + " 'az_B': ['m/s2'],\n", + " 'gx_B': ['m/s2'],\n", + " 'gy_B': ['m/s2'],\n", + " 'gz_B': ['m/s2'],\n", + " 'ax_L': ['m/s2'],\n", + " 'ay_L': ['m/s2'],\n", + " 'az_L': ['m/s2'],\n", + " 'vx_L': ['m/s'],\n", + " 'vy_L': ['m/s'],\n", + " 'vz_L': ['m/s'],\n", + " 'px_L': ['m'],\n", + " 'py_L': ['m'],\n", + " 'pz_L': ['m'],\n", + " 'acc_total': ['m/s2'],\n", + " 'pitch_l': ['Radians'],\n", + " 'yaw_l': ['Radians'],\n", + " 'roll_l': ['Radians'],\n", " 'atmos_pressure': ['Pascal'],\n", " 'atmos_temperature': ['Kelvin'],\n", " 'sonic_velocity': ['Meter / Second'],\n", @@ -902,68 +274,11 @@ " 'mass_total': ['Mega-Gram'],\n", " 'flightpath_speed': ['Kilo-Meter / Second'], \n", " 'acc_total': ['Meter/Second**2'], \n", - " 'drag': ['Kilo-Newton']\n", + " 'drag': ['Kilo-Newton'],\n", + " 'gravity': ['m/s2']\n", "}, dtype=str)\n", "\n", - "df_new = pd.concat([descriptions, df_new], axis=0)\n", - "df_new.to_csv('data/simulations/predicted_flight.csv', sep='\\t')" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "'Time', yes\n", - "\n", - "'Phase', yes\n", - "\n", - "'declination', yes\n", - "\n", - "'longitude', yes\n", - "\n", - "'latitude', yes\n", - "\n", - "'altitude', yes\n", - "\n", - "'mach', yes\n", - "\n", - "'sonic_velocity', yes\n", - "\n", - "'x_FL', yes\n", - "\n", - "'y_FL', yes\n", - "\n", - "'z_FL', yes\n", - "\n", - "'vx_FL', yes\n", - "\n", - "'vy_FL', yes\n", - "\n", - "'vz_FL', yes\n", - "\n", - "'OMEGA_X', yes\n", - "\n", - "'OMEGA_Y', yes\n", - "\n", - "'OMEGA_Z', yes\n", - "\n", - "'pitch_l', yes\n", - "\n", - "'yaw_l', yes\n", - "\n", - "'roll_l', yes\n", - "\n", - "'flightpath_speed', yes\n", - "\n", - "'acc_total',\n", - "\n", - "'atmos_pressure', yes\n", - "\n", - "'atmos_temperature', yes\n", - "\n", - "'drag', yes\n", - "\n", - "'mass_total', yes" + "df_new.to_csv('data/simulations/40km.csv')" ] }, { diff --git a/conversion_old.ipynb b/conversion_old.ipynb new file mode 100644 index 0000000..7227c8c --- /dev/null +++ b/conversion_old.ipynb @@ -0,0 +1,998 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 52, + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": 53, + "metadata": {}, + "outputs": [], + "source": [ + "df = pd.read_csv('data/simulations/raw/bending_Sim.txt', sep='\\t')" + ] + }, + { + "cell_type": "code", + "execution_count": 54, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0 X-Acceleration w/o Gravity of STAHR_Rocket in ...\n", + "1 Meter/Second**2\n", + "2 9.67852498145304E+00\n", + "3 9.67852498145304E+00\n", + "4 9.67852498145304E+00\n", + " ... \n", + "1723 -9.80224056912612E+00\n", + "1724 -9.78800336589294E+00\n", + "1725 -9.77015060305640E+00\n", + "1726 -9.74868887106344E+00\n", + "1727 -9.74868887106344E+00\n", + "Name: acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket, Length: 1728, dtype: object" + ] + }, + "execution_count": 54, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df['acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket']" + ] + }, + { + "cell_type": "code", + "execution_count": 55, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "('Phase', nan)\n", + "('acceleration_without_gravity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity_radial~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_without_gravity~STAHR_Rocket', 'Meter/Second**2')\n", + "('acceleration_x~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", + "('acceleration_y~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", + "('acceleration_z~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", + "('acceleration~STAHR_Rocket#J2000@Earth', 'Meter/Second**2')\n", + "('acc_aero_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_aero_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_aero_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_aero~STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_normal~STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_thrust_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_thrust_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_thrust_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second**2')\n", + "('acc_thrust~STAHR_Rocket', 'Meter/Second**2')\n", + "('aero_area_ref~STAHR_Rocket', 'Meter^2')\n", + "('aero_bank_angle~STAHR_Rocket', 'Degree')\n", + "('aero_roll_angle~STAHR_Rocket', 'Degree')\n", + "('airpath_angle~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('airpath_angle~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('AIRPATH_BANK_ANGLE~Esrange#A~Esrange:Earth', 'Radian')\n", + "('AIRPATH_BANK_ANGLE~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", + "('airpath_heading~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('airpath_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('airpath_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('altitude_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('altitude_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('altitude~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('angle1~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle1~IB3:STAHR_Rocket#J2000', 'Radian')\n", + "('angle1~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle1~STAHR:STAHR_Rocket#J2000', 'Radian')\n", + "('angle2~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle2~IB3:STAHR_Rocket#J2000', 'Radian')\n", + "('angle2~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle2~STAHR:STAHR_Rocket#J2000', 'Radian')\n", + "('angle3~IB3:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle3~IB3:STAHR_Rocket#J2000', 'Radian')\n", + "('angle3~STAHR:STAHR_Rocket#B~STAHR_Rocket', 'Radian')\n", + "('angle3~STAHR:STAHR_Rocket#J2000', 'Radian')\n", + "('angle_body_and_local_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('angle_of_attack_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('ANGLE_OF_ATTACK~Esrange#A~Esrange:Earth', 'Radian')\n", + "('ANGLE_OF_ATTACK~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", + "('angular_velocity~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", + "('arc_length~STAHR_Rocket', 'Kilo-Meter')\n", + "('ascending_node_rel~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('ascending_node~STAHR_Rocket#J2000', 'Degree')\n", + "('ascending_node~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('asymptote_decl~STAHR_Rocket#J2000', 'Degree')\n", + "('asymptote_decl~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('asymptote_right_ascension~STAHR_Rocket#J2000', 'Degree')\n", + "('asymptote_right_ascension~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('atmos_density~STAHR_Rocket', 'Kilogram/Meter**3')\n", + "('atmos_pressure~STAHR_Rocket', 'Pascal')\n", + "('atmos_temperature~STAHR_Rocket', 'Kelvin')\n", + "('bank_angle_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('bank_angle~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", + "('bending_moment~STAHR_Rocket', 'Pascal*Radian')\n", + "('burn_time~IB3:STAHR_Rocket', 'Second')\n", + "('cross_range~STAHR_Rocket', 'Kilo-Meter')\n", + "('declination~STAHR_Rocket#J2000@Earth', 'Degree')\n", + "('declination~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", + "('declination~STAHR_Rocket#TOD~Earth@Earth', 'Degree')\n", + "('DECL~STAHR_Rocket', 'Radian')\n", + "('dimension_x~STAHR_Rocket', 'Meter')\n", + "('dimension_y~STAHR_Rocket', 'Meter')\n", + "('dimension_z~STAHR_Rocket', 'Meter')\n", + "('down_range~STAHR_Rocket', 'Kilo-Meter')\n", + "('drag_acc~STAHR_Rocket', 'Meter/Second**2')\n", + "('drag_coeff~STAHR_Rocket', nan)\n", + "('drag~STAHR_Rocket', 'Kilo-Newton')\n", + "('dummy_altitude', 'Meter')\n", + "('dummy_declination', 'Degree')\n", + "('dummy_latitude', 'Degree')\n", + "('dummy_longitude', 'Degree')\n", + "('dummy_radius', 'Meter')\n", + "('dynamic_pressure~STAHR_Rocket', 'Pascal')\n", + "('dyn_viscosity~STAHR_Rocket', 'Pascal*Second')\n", + "('eccentricity~STAHR_Rocket@Earth', nan)\n", + "('eccentric_anomaly~STAHR_Rocket@Earth', 'Degree')\n", + "('energy_total~STAHR_Rocket@Earth', 'Kilo-Joule/Kilogram')\n", + "('equinoctial_f~STAHR_Rocket#TOD~Earth', nan)\n", + "('equinoctial_g~STAHR_Rocket#TOD~Earth', nan)\n", + "('equinoctial_h~STAHR_Rocket#TOD~Earth', nan)\n", + "('equinoctial_k~STAHR_Rocket#TOD~Earth', nan)\n", + "('equinoctial_l~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('equinoctial_p~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('excess_velocity~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", + "('flightpath_angle~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('flightpath_angle~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('flightpath_heading~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('flightpath_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('flightpath_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('flightpath_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('flight_time', 'Second')\n", + "('flight_time~STAHR_Rocket', 'Second')\n", + "('force_aero_axial~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", + "('force_aero_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", + "('force_aero_lateral~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", + "('force_aero_normal~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Kilo-Newton')\n", + "('force_aero_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", + "('force_aero_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Newton')\n", + "('gps_time', 'Second')\n", + "('gravity_force_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", + "('gravity_force_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", + "('gravity_force_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton')\n", + "('gravity_potential~Esrange', 'Kilo-Joule/Kilogram')\n", + "('gravity_potential~STAHR_Rocket@Earth', 'Kilo-Joule/Kilogram')\n", + "('gravity~STAHR_Rocket', 'Meter/Second**2')\n", + "('great_circle_distance~STAHR_Rocket', 'Kilo-Meter')\n", + "('heat_flux_density~STAHR_Rocket', 'Kilo-Watt/Meter**2')\n", + "('hload_lift~STAHR_Rocket', nan)\n", + "('inclination~STAHR_Rocket#J2000', 'Degree')\n", + "('inclination~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('inertial_flightpath_vertical~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('inertial_flightpath~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('inertial_heading~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('inertial_speed~STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('inertia_xx~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('inertia_xy~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('inertia_xz~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('inertia_yy~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('inertia_yz~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('inertia_zz~STAHR_Rocket', 'Kilogram*Meter**2')\n", + "('isp_vacuum~IB3:STAHR_Rocket', 'Second')\n", + "('isp~IB3:STAHR_Rocket', 'Second')\n", + "('julian_date_tt', 'Day')\n", + "('julian_date_utc', 'Day')\n", + "('knudsen_number~STAHR_Rocket', nan)\n", + "('latitude~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", + "('lift_acc~STAHR_Rocket', 'Meter/Second**2')\n", + "('lift_coeff~STAHR_Rocket', nan)\n", + "('lift_drag_ratio~STAHR_Rocket', nan)\n", + "('lift~STAHR_Rocket', 'Kilo-Newton')\n", + "('load_factor_axial~STAHR_Rocket', nan)\n", + "('load_factor_cross~STAHR_Rocket', nan)\n", + "('load_factor_normal~STAHR_Rocket', nan)\n", + "('load_factor~STAHR_Rocket', nan)\n", + "('local_central_body_radius~STAHR_Rocket', 'Kilo-Meter')\n", + "('longitude~STAHR_Rocket#PCPF~Earth@Earth', 'Degree')\n", + "('LONG~STAHR_Rocket', 'Radian')\n", + "('mach~STAHR_Rocket', nan)\n", + "('magnetic_flux_density_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density_radial~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Nano-Tesla')\n", + "('magnetic_flux_density~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Nano-Tesla')\n", + "('mass_flow~IB3:STAHR_Rocket', 'Kilogram/Second')\n", + "('mass_total~STAHR_Rocket', 'Mega-Gram')\n", + "('mean_anomaly~STAHR_Rocket@Earth', 'Degree')\n", + "('mean_local_time_of_the_ascending_node~STAHR_Rocket', 'Hour')\n", + "('mean_motion~STAHR_Rocket@Earth', 'Radian/Second')\n", + "('mission_time', 'Second')\n", + "('moment_aero_x~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('moment_aero_y~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('moment_aero_z~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('Norm_Indep_Var', nan)\n", + "('nozzle_area~IB3:STAHR_Rocket', 'Meter^2')\n", + "('OMEGA_X~STAHR_Rocket', 'Radian/Second')\n", + "('omega_x~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", + "('OMEGA_Y~STAHR_Rocket', 'Radian/Second')\n", + "('omega_y~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", + "('OMEGA_Z~STAHR_Rocket', 'Radian/Second')\n", + "('omega_z~STAHR_Rocket#B~STAHR_Rocket', 'Degree/Second')\n", + "('orbital_period~STAHR_Rocket@Earth', 'Second')\n", + "('periapsis_argument~STAHR_Rocket#J2000', 'Degree')\n", + "('periapsis_argument~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('pitch_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", + "('pitch_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('pitch_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('PITCH~Esrange#L~Esrange:Earth', 'Radian')\n", + "('PITCH~STAHR_Rocket', 'Radian')\n", + "('pitch~STAHR_Rocket#J2000', 'Degree')\n", + "('pitch~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('pitch~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", + "('pitch~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('pitch~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", + "('pitch~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('PROP_MASS~STAHR:STAHR_Rocket', 'Kilogram')\n", + "('quaternion_w~Earth#J2000', nan)\n", + "('quaternion_w~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_w~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_w~STAHR_Rocket#J2000', nan)\n", + "('quaternion_w~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('quaternion_x~Earth#J2000', nan)\n", + "('quaternion_x~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_x~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_x~STAHR_Rocket#J2000', nan)\n", + "('quaternion_x~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('quaternion_y~Earth#J2000', nan)\n", + "('quaternion_y~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_y~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_y~STAHR_Rocket#J2000', nan)\n", + "('quaternion_y~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('quaternion_z~Earth#J2000', nan)\n", + "('quaternion_z~IB3:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_z~STAHR:STAHR_Rocket#B~STAHR_Rocket', nan)\n", + "('quaternion_z~STAHR_Rocket#J2000', nan)\n", + "('quaternion_z~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('radius_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('radius_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('radius~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('reynolds_number~STAHR_Rocket', nan)\n", + "('right_ascension~STAHR_Rocket#J2000@Earth', 'Degree')\n", + "('right_ascension~STAHR_Rocket#TOD~Earth@Earth', 'Degree')\n", + "('roll_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", + "('roll_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('roll_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('ROLL~Esrange#L~Esrange:Earth', 'Radian')\n", + "('ROLL~STAHR_Rocket', 'Radian')\n", + "('roll~STAHR_Rocket#J2000', 'Degree')\n", + "('roll~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('roll~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", + "('roll~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('roll~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", + "('roll~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('R~STAHR_Rocket', 'Meter')\n", + "('semimajor~STAHR_Rocket@Earth', 'Kilo-Meter')\n", + "('sideslip_rate~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('sideslip~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", + "('side_force~STAHR_Rocket', 'Kilo-Newton')\n", + "('SIDE_SLIP_ANGLE~Esrange#A~Esrange:Earth', 'Radian')\n", + "('SIDE_SLIP_ANGLE~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Radian')\n", + "('solar_beta_angle~STAHR_Rocket#PF~STAHR_Rocket:Earth', 'Degree')\n", + "('sonic_velocity~STAHR_Rocket', 'Meter/Second')\n", + "('static_stability_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Meter')\n", + "('thrust_to_ew~STAHR_Rocket', nan)\n", + "('thrust_vacuum~IB3:STAHR_Rocket', 'Kilo-Newton')\n", + "('thrust_x~STAHR_Rocket#J2000', 'Kilo-Newton')\n", + "('thrust_y~STAHR_Rocket#J2000', 'Kilo-Newton')\n", + "('thrust_z~STAHR_Rocket#J2000', 'Kilo-Newton')\n", + "('thrust~IB3:STAHR_Rocket', 'Kilo-Newton')\n", + "('thrust~STAHR_Rocket', 'Kilo-Newton')\n", + "('Time', 'Second')\n", + "('torque_x~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", + "('torque_x~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('torque_y~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", + "('torque_y~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('torque_z~IB3:STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket', 'Newton*Meter')\n", + "('torque_z~STAHR_Rocket#B~STAHR_Rocket', 'Newton*Meter')\n", + "('total_angle_of_attack_slope_normal_coefficient~STAHR_Rocket#TA~STAHR_Rocket@STAHR_Rocket', 'None/Degree')\n", + "('total_angle_of_attack~STAHR_Rocket#A~STAHR_Rocket:Earth', 'Degree')\n", + "('total_lift~STAHR_Rocket', 'Kilo-Newton')\n", + "('total_solar_irradiance_at_earth~STAHR_Rocket', 'Watt/Meter**2')\n", + "('TRAJ_SMOOTHNESS~STAHR_Rocket', 'Radian^2/Second')\n", + "('true_anomaly~STAHR_Rocket@Earth', 'Degree')\n", + "('u_length~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", + "('u_length~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('u_n~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", + "('u_r~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", + "('u_t~STAHR_Rocket#LO~STAHR_Rocket:Earth', nan)\n", + "('u_x~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('u_y~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('u_z~STAHR_Rocket#L~STAHR_Rocket:Earth', nan)\n", + "('velocity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('velocity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('velocity_rel_apoapsis~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", + "('velocity_rel_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('velocity_rel_periapsis~STAHR_Rocket@Earth', 'Kilo-Meter/Second')\n", + "('velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter/Second')\n", + "('VI_EAST~STAHR_Rocket', 'Meter/Second')\n", + "('VI_NORTH~STAHR_Rocket', 'Meter/Second')\n", + "('VI_RADIAL~STAHR_Rocket', 'Meter/Second')\n", + "('vload_lift~STAHR_Rocket', nan)\n", + "('vx~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", + "('vx~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", + "('vy~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", + "('vy~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", + "('vz~STAHR_Rocket#J2000@Earth', 'Kilo-Meter/Second')\n", + "('vz~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter/Second')\n", + "('V~STAHR_Rocket', 'Meter/Second')\n", + "('wind_gust_p~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", + "('wind_gust_q~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", + "('wind_gust_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Degree/Second')\n", + "('wind_velocity_east~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", + "('wind_velocity_north~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", + "('wind_velocity_r~STAHR_Rocket#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Meter/Second')\n", + "('x_offset_CoM~Esrange', 'Meter')\n", + "('x_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", + "('x_offset_CoM~STAHR_Rocket', 'Meter')\n", + "('x_offset_CoP~STAHR_Rocket', 'Meter')\n", + "('x_offset~IB3:STAHR_Rocket', 'Meter')\n", + "('x_offset~STAHR:STAHR_Rocket', 'Meter')\n", + "('x~Earth#J2000@SSB', 'Kilo-Meter')\n", + "('x~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", + "('x~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", + "('x~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", + "('yaw_rate~STAHR_Rocket#J2000', 'Degree/Second')\n", + "('yaw_rate~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('yaw_rate~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree/Second')\n", + "('YAW~Esrange#L~Esrange:Earth', 'Radian')\n", + "('YAW~STAHR_Rocket', 'Radian')\n", + "('yaw~STAHR_Rocket#J2000', 'Degree')\n", + "('yaw~STAHR_Rocket#LD~STAHR_Rocket:Earth', 'Degree')\n", + "('yaw~STAHR_Rocket#LO~STAHR_Rocket:Earth', 'Degree')\n", + "('yaw~STAHR_Rocket#L~STAHR_Rocket:Earth', 'Degree')\n", + "('yaw~STAHR_Rocket#N~STAHR_Rocket', 'Degree')\n", + "('yaw~STAHR_Rocket#TOD~Earth', 'Degree')\n", + "('y_offset_CoM~Esrange', 'Meter')\n", + "('y_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", + "('y_offset_CoM~STAHR_Rocket', 'Meter')\n", + "('y_offset_CoP~STAHR_Rocket', 'Meter')\n", + "('y_offset~IB3:STAHR_Rocket', 'Meter')\n", + "('y_offset~STAHR:STAHR_Rocket', 'Meter')\n", + "('y~Earth#J2000@SSB', 'Kilo-Meter')\n", + "('y~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", + "('y~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", + "('y~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", + "('z_offset_CoM~Esrange', 'Meter')\n", + "('z_offset_CoM~Main_Stage:STAHR_Rocket', 'Meter')\n", + "('z_offset_CoM~STAHR_Rocket', 'Meter')\n", + "('z_offset_CoP~STAHR_Rocket', 'Meter')\n", + "('z_offset~IB3:STAHR_Rocket', 'Meter')\n", + "('z_offset~STAHR:STAHR_Rocket', 'Meter')\n", + "('z~Earth#J2000@SSB', 'Kilo-Meter')\n", + "('z~STAHR_Rocket#J2000@Earth', 'Kilo-Meter')\n", + "('z~STAHR_Rocket#TOD~Earth@Earth', 'Kilo-Meter')\n", + "('z~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket', 'Kilo-Meter')\n", + "('z~Sun#L~STAHR_Rocket:Earth@STAHR_Rocket.1', 'Kilo-Meter')\n" + ] + } + ], + "source": [ + "print('\\n'.join(map(str, zip(df.columns.values, df.loc[1]))))\n", + "\n", + "df = df.drop([0, 1], axis=0)\n", + "df = df.astype(float)" + ] + }, + { + "cell_type": "code", + "execution_count": 56, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "df['altitude~STAHR_Rocket@Earth'] * 1000\n", + "\n", + "plt.plot(df['Time'], df['altitude~STAHR_Rocket@Earth'] * 1000)" + ] + }, + { + "cell_type": "code", + "execution_count": 62, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "318.99999999906896" + ] + }, + "execution_count": 62, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df.at[2, 'altitude~STAHR_Rocket@Earth'] * 1000" + ] + }, + { + "cell_type": "code", + "execution_count": 63, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "\n", + "from spatz.dataset import T1, T2, T3\n", + "from math import pi\n", + "\n", + "# Rename the columns\n", + "df = df.rename({\n", + " 'acceleration_without_gravity_x~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'ax_B',\n", + " 'acceleration_without_gravity_y~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'ay_B',\n", + " 'acceleration_without_gravity_z~STAHR_Rocket#B~STAHR_Rocket@STAHR_Rocket': 'az_B',\n", + " 'latitude~STAHR_Rocket#PCPF~Earth@Earth': 'latitude',\n", + " 'longitude~STAHR_Rocket#PCPF~Earth@Earth': 'longitude',\n", + " 'declination~STAHR_Rocket#PCPF~Earth@Earth': 'declination',\n", + " 'altitude~STAHR_Rocket@Earth': 'altitude',\n", + " 'pitch~STAHR_Rocket#L~STAHR_Rocket:Earth': 'pitch_l',\n", + " 'yaw~STAHR_Rocket#L~STAHR_Rocket:Earth': 'yaw_l',\n", + " 'roll~STAHR_Rocket#L~STAHR_Rocket:Earth': 'roll_l',\n", + " 'atmos_pressure~STAHR_Rocket': 'atmos_pressure',\n", + " 'atmos_temperature~STAHR_Rocket': 'atmos_temperature',\n", + " 'sonic_velocity~STAHR_Rocket': 'sonic_velocity',\n", + " 'OMEGA_X~STAHR_Rocket': 'OMEGA_X',\n", + " 'OMEGA_Y~STAHR_Rocket': 'OMEGA_Y',\n", + " 'OMEGA_Z~STAHR_Rocket': 'OMEGA_Z',\n", + " 'drag~STAHR_Rocket': 'drag',\n", + " 'flightpath_speed~STAHR_Rocket': 'flightpath_speed',\n", + " 'mass_total~STAHR_Rocket': 'mass_total',\n", + " 'mach~STAHR_Rocket': 'mach'\n", + "}, axis=1)\n", + "\n", + "g = 9.81\n", + "t0 = df.at[2, 'Time']\n", + "\n", + "vel = np.array([0, 0, 0], dtype='float64')\n", + "pos = np.array([318.99999999906896, 0, 0], dtype='float64')\n", + "time = t0\n", + "\n", + "init_latitude = df.at[2, 'latitude'] * pi / 180\n", + "init_longitude = df.at[2, 'longitude'] * pi / 180\n", + "\n", + "t0 = df.at[2, 'Time']\n", + "omega_E = (2*pi) / (24*60*60)\n", + "\n", + "altitudes = [318.99999999906896]\n", + "velocities = [0]\n", + "acc_total = [0]\n", + "\n", + "pitch, yaw, roll = df.at[2, 'pitch_l'] * pi / 180, df.at[2, 'yaw_l'] * pi / 180, df.at[2, 'roll_l'] * pi / 180\n", + "decl = df.at[2, 'declination'] * pi / 180\n", + "\n", + "B_to_L = T1(yaw) @ T2(pi / 2 - pitch) @ T1(-roll)\n", + "G_to_LF = T2(-pi/2 - init_latitude) @ T3(init_longitude)\n", + "\n", + "x_FL, y_FL, z_FL = [8.20214666930979e-13], [-1.51393643837011e-12], [-2.40063988328838e-12]\n", + "vx_FL, vy_FL, vz_FL = [0], [0], [0]\n", + "ax_FL, ay_FL, az_FL = [0], [0], [0]\n", + "\n", + "for i in range(3, len(df)+2):\n", + " dt = df.at[i, 'Time'] - df.at[i-1, 'Time']\n", + "\n", + " # Fetch values for the current time step.\n", + " acc = np.array([df.at[i, 'ax_B'], df.at[i, 'ay_B'], df.at[i, 'az_B']])\n", + " pitch, yaw, roll = df.at[i, 'pitch_l'] * pi / 180, df.at[i, 'yaw_l'] * pi / 180, df.at[i, 'roll_l'] * pi / 180\n", + " decl = df.at[i, 'declination'] * pi / 180\n", + " long = df.at[i, 'longitude'] * pi / 180\n", + "\n", + " B_to_L = T1(yaw) @ T2(pi / 2 - pitch) @ T1(-roll)\n", + " L_to_G = np.linalg.inv(T2(-decl) @ T3(long + omega_E * t0))\n", + " G_to_LF = T2(-pi/2 - init_latitude) @ T3(init_longitude)\n", + " L_to_LF = G_to_LF @ L_to_G\n", + "\n", + " acc_L = B_to_L @ acc + np.array([-g, 0, 0])\n", + " pos += dt * vel + 1/2*dt**2*acc_L\n", + " vel += dt * acc_L\n", + "\n", + " pos_LF = -(L_to_LF @ pos)\n", + " vel_LF = -(L_to_LF @ vel)\n", + " acc_LF = -(L_to_LF @ acc_L)\n", + "\n", + " x_FL.append(pos_LF[0])\n", + " y_FL.append(pos_LF[1])\n", + " z_FL.append(pos_LF[2])\n", + "\n", + " vx_FL.append(vel_LF[0])\n", + " vy_FL.append(vel_LF[1])\n", + " vz_FL.append(vel_LF[2])\n", + "\n", + " ax_FL.append(acc_LF[0])\n", + " ay_FL.append(acc_LF[1])\n", + " az_FL.append(acc_LF[2])\n", + "\n", + " altitudes.append(pos[0])\n", + " velocities.append(np.sqrt(vel[0]**2 + vel[1]**2 + vel[2]**2))\n", + " acc_total.append(np.sqrt(acc[0]**2 + acc[1]**2 + acc[2]**2))\n", + "\n", + "plt.plot(df['Time'], df['altitude'] * 1000, label='true')\n", + "\n", + "plt.plot(df['Time'], altitudes, label='integrated')\n", + "plt.legend()\n", + "plt.show()\n", + "\n", + "plt.plot(df['Time'], velocities, label='velocity')\n", + "plt.legend()\n", + "plt.show()\n", + "\n", + "plt.plot(df['Time'], np.array(velocities) / 340, label='mach')\n", + "plt.legend()\n", + "plt.show()\n", + "\n", + "print('x_FL')\n", + "plt.plot(df['Time'], x_FL)\n", + "plt.show()\n", + "\n", + "print('y_FL')\n", + "plt.plot(df['Time'], y_FL)\n", + "plt.show()\n", + "\n", + "print('z_FL')\n", + "plt.plot(df['Time'], z_FL)\n", + "plt.show()\n", + "\n", + "print('vx_FL')\n", + "plt.plot(df['Time'], vx_FL)\n", + "plt.show()\n", + "\n", + "print('vy_FL')\n", + "plt.plot(df['Time'], vy_FL)\n", + "plt.show()\n", + "\n", + "print('vz_FL')\n", + "plt.plot(df['Time'], vz_FL)\n", + "plt.show()\n", + "\n", + "print('acc')\n", + "plt.plot(df['Time'], ax_FL, label='ax')\n", + "plt.plot(df['Time'], ay_FL, label='ay')\n", + "plt.plot(df['Time'], az_FL, label='az')\n", + "plt.legend()\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "5.7964371935639445" + ] + }, + "execution_count": 47, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "max(np.array(acc_total) / g)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "2 319.000000\n", + "3 319.000000\n", + "4 319.000000\n", + "5 319.000000\n", + "6 319.000000\n", + " ... \n", + "1723 9.596509\n", + "1724 6.411547\n", + "1725 3.227070\n", + "1726 0.043079\n", + "1727 0.043079\n", + "Name: altitude, Length: 1726, dtype: float64" + ] + }, + "execution_count": 48, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df['altitude'] * 1000" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "35196.311584186704" + ] + }, + "execution_count": 49, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "max(df['altitude'] * 1000)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "2 0.000000\n", + "3 0.025000\n", + "4 0.050000\n", + "5 0.050000\n", + "6 0.050000\n", + " ... \n", + "1723 577.348034\n", + "1724 577.800240\n", + "1725 578.252446\n", + "1726 578.704652\n", + "1727 578.704652\n", + "Name: Time, Length: 1726, dtype: float64" + ] + }, + "execution_count": 50, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df['Time']" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "df.insert(0, 'x_FL', np.array(x_FL) / 1000)\n", + "df.insert(0, 'y_FL', np.array(y_FL) / 1000)\n", + "df.insert(0, 'z_FL', np.array(z_FL) / 1000)\n", + "\n", + "df.insert(0, 'vx_FL', np.array(vx_FL) / 1000)\n", + "df.insert(0, 'vy_FL', np.array(vy_FL) / 1000)\n", + "df.insert(0, 'vz_FL', np.array(vz_FL) / 1000)\n", + "\n", + "df.insert(0, 'acc_total', np.array(acc_total))\n", + "\n", + "df_new = df[[\n", + " 'Time',\n", + " 'Phase',\n", + " 'declination',\n", + " 'longitude',\n", + " 'latitude',\n", + " 'altitude',\n", + " 'x_FL',\n", + " 'y_FL',\n", + " 'z_FL',\n", + " 'vx_FL',\n", + " 'vy_FL',\n", + " 'vz_FL',\n", + " 'pitch_l',\n", + " 'yaw_l',\n", + " 'roll_l',\n", + " 'atmos_pressure',\n", + " 'atmos_temperature',\n", + " 'sonic_velocity',\n", + " 'mach',\n", + " 'OMEGA_X',\n", + " 'OMEGA_Y',\n", + " 'OMEGA_Z',\n", + " 'mass_total',\n", + " 'flightpath_speed', \n", + " 'acc_total', \n", + " 'drag'\n", + "]]\n", + "\n", + "descriptions = pd.DataFrame.from_dict({\n", + " 'Time': ['Second'],\n", + " 'Phase': [None],\n", + " 'declination': ['Degree'],\n", + " 'longitude': ['Degree'],\n", + " 'latitude': ['Degree'],\n", + " 'altitude': ['Kilo-Meter'],\n", + " 'x_FL': ['Kilo-Meter'],\n", + " 'y_FL': ['Kilo-Meter'],\n", + " 'z_FL': ['Kilo-Meter'],\n", + " 'vx_FL': ['Kilo-Meter / Second'],\n", + " 'vy_FL': ['Kilo-Meter / Second'],\n", + " 'vz_FL': ['Kilo-Meter / Second'],\n", + " 'pitch_l': ['Degree'],\n", + " 'yaw_l': ['Degree'],\n", + " 'roll_l': ['Degree'],\n", + " 'atmos_pressure': ['Pascal'],\n", + " 'atmos_temperature': ['Kelvin'],\n", + " 'sonic_velocity': ['Meter / Second'],\n", + " 'mach': [None],\n", + " 'OMEGA_X': ['Radian / Second'],\n", + " 'OMEGA_Y': ['Radian / Second'],\n", + " 'OMEGA_Z': ['Radian / Second'],\n", + " 'mass_total': ['Mega-Gram'],\n", + " 'flightpath_speed': ['Kilo-Meter / Second'], \n", + " 'acc_total': ['Meter/Second**2'], \n", + " 'drag': ['Kilo-Newton']\n", + "}, dtype=str)\n", + "\n", + "df_new = pd.concat([descriptions, df_new], axis=0)\n", + "df_new.to_csv('data/simulations/predicted_flight.csv', sep='\\t')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "'Time', yes\n", + "\n", + "'Phase', yes\n", + "\n", + "'declination', yes\n", + "\n", + "'longitude', yes\n", + "\n", + "'latitude', yes\n", + "\n", + "'altitude', yes\n", + "\n", + "'mach', yes\n", + "\n", + "'sonic_velocity', yes\n", + "\n", + "'x_FL', yes\n", + "\n", + "'y_FL', yes\n", + "\n", + "'z_FL', yes\n", + "\n", + "'vx_FL', yes\n", + "\n", + "'vy_FL', yes\n", + "\n", + "'vz_FL', yes\n", + "\n", + "'OMEGA_X', yes\n", + "\n", + "'OMEGA_Y', yes\n", + "\n", + "'OMEGA_Z', yes\n", + "\n", + "'pitch_l', yes\n", + "\n", + "'yaw_l', yes\n", + "\n", + "'roll_l', yes\n", + "\n", + "'flightpath_speed', yes\n", + "\n", + "'acc_total',\n", + "\n", + "'atmos_pressure', yes\n", + "\n", + "'atmos_temperature', yes\n", + "\n", + "'drag', yes\n", + "\n", + "'mass_total', yes" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.1" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/data/simulations/16km.csv b/data/simulations/16km.csv index 50eb135..0192906 100644 --- a/data/simulations/16km.csv +++ b/data/simulations/16km.csv @@ -1,1720 +1,1719 @@ - Time Phase declination longitude latitude altitude x_FL y_FL z_FL vx_FL vy_FL vz_FL pitch_l yaw_l roll_l atmos_pressure atmos_temperature sonic_velocity mach OMEGA_X OMEGA_Y OMEGA_Z mass_total flightpath_speed acc_total drag -0 Second Degree Degree Degree Kilo-Meter Kilo-Meter Kilo-Meter Kilo-Meter Kilo-Meter / Second Kilo-Meter / Second Kilo-Meter / Second Degree Degree Degree Pascal Kelvin Meter / Second Radian / Second Radian / Second Radian / Second Mega-Gram Kilo-Meter / Second Meter/Second**2 Kilo-Newton -2 0.0 1.0 67.7509380596025 21.079909 67.885478 0.318999999999069 8.20214666930979e-16 -1.51393643837011e-15 -2.40063988328838e-15 0.0 0.0 0.0 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 0.0 0.0 0.0 0.0 0.1051 0.0 0.0 -0.0 -3 0.025 1.0 67.7509380596025 21.079909 67.885478 0.318999999999069 -0.04278886779779735 -1.507546047560328e-18 -0.3161172539993135 5.269352045903737e-07 4.7762113196195374e-21 -4.1828948532870136e-07 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 0.0 0.0 0.0 0.0 0.105096875 0.0 9.82378040516892 -0.0 -4 0.05 1.0 67.7509380596025 21.079909 67.885478 0.318999999999069 -0.04278884145103711 -1.5069971551730162e-18 -0.31611727491378777 1.0538704091807474e-06 2.195569549247325e-20 -8.365789706574027e-07 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 0.0 0.0 0.0 0.0 0.1050875 0.0 9.82378040516892 -0.0 -5 0.05 1.0 67.7509380596025 21.079909 67.885478 0.318999999999069 -0.04278884145103711 -1.5069971551730162e-18 -0.31611727491378777 1.0538704091807474e-06 2.195569549247325e-20 -8.365789706574027e-07 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 0.0 0.0 0.0 0.0 0.1050875 0.0 9.82378040516892 -0.0 -6 0.05 2.0 67.7509380596025 21.079909 67.885478 0.318999999999069 -0.04278884145103711 -1.5069971551730162e-18 -0.31611727491378777 1.0538704091807474e-06 2.195569549247325e-20 -8.365789706574027e-07 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 1.20622955914504e-16 0.0 0.0 0.0 0.1050875 4.08993357891035e-17 2.908760738889304e-31 1.54095341695223e-32 -7 0.05 2.0 67.7509380596025 21.079909 67.885478 0.318999999999069 -0.04278884145103711 -1.5069971551730162e-18 -0.31611727491378777 1.0538704091807474e-06 2.195569549247325e-20 -8.365789706574027e-07 80.0 0.0 0.0 97551.2192455169 286.076604048717 339.06759686848 1.20622955914504e-16 0.0 0.0 0.0 0.1050875 4.08993357891035e-17 2.908760738889304e-31 1.54095341695223e-32 -8 1.00915902546569 2.0 67.750964165704 21.0799089983393 67.8855037284171 0.331000003632158 -0.03984136349532588 6.996053707682065e-09 -0.35138758049324575 0.003064377515541897 7.4073111661933365e-09 -0.03677095007287015 80.0 0.0 0.0 97411.5200643678 285.998612000246 339.021374320579 0.0890697178283859 0.0 0.0 0.0 0.103058606612831 0.0301965381485256 48.093853848093794 0.00587620728186761 -9 1.00915902546569 2.0 67.750964165704 21.0799089983393 67.8855037284171 0.331000003632158 -0.03984136349532588 6.996053707682065e-09 -0.35138758049324575 0.003064377515541897 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Args: dataset (Dataset): A dataset object to fetch data from. @@ -50,30 +50,8 @@ class Accelerometer(Sensor): self._orientation = orientation def _get_data(self) -> ArrayLike | float: - """ - acc = self._dataset.get_acceleration('global') - - self._logger.write('global_ax', acc[0], self._get_name()) - self._logger.write('global_ay', acc[1], self._get_name()) - self._logger.write('global_az', acc[2], self._get_name()) - - # Convert FL to body - acc = self._dataset.global_to_local() @ acc - acc += self._dataset.global_to_local() @ np.array([0, 0, g]) - - self._logger.write('local_x', acc[0], self._get_name()) - self._logger.write('local_y', acc[1], self._get_name()) - self._logger.write('local_z', acc[2], self._get_name()) - - # Rotate the acceleration vector to accomodate the accelerometer's orientation on the rocket. - acc = self._orientation @ acc - - # Add the effects of the imu's offset. - omega = self._dataset.get_angular_velocity() - acc += (np.cross(omega, self._offset) + np.cross(omega, np.cross(omega, self._offset))) - """ - acc = self._dataset.get_acceleration('local') + acc += self._dataset.global_to_local() @ np.array([g, 0, 0]) return acc \ No newline at end of file diff --git a/spatz/sensors/imu/iam_20380ht.py b/spatz/sensors/imu/iam_20380ht.py index 341c9d4..872d372 100644 --- a/spatz/sensors/imu/iam_20380ht.py +++ b/spatz/sensors/imu/iam_20380ht.py @@ -6,16 +6,26 @@ from numpy.typing import ArrayLike from spatz.dataset import ArrayLike, Dataset from spatz.logger import ArrayLike, Logger from spatz.sensors import IMU, Accelerometer, Gyroscope, CoordSystem -from spatz.transforms import Transform, GaussianNoise +from spatz.transforms import Transform, GaussianNoise, DriftingBias class IAM_20380HT(Gyroscope): def __init__(self, dataset: Dataset, logger: Logger, orientation=np.identity(3), transforms: List[Transform] = []): super().__init__(dataset, logger, orientation, transforms) + self.__bias = DriftingBias(np.zeros(3), np.array([0.00218, 0.00105, 0.00203]), 400) + self.__constant_bias = np.random.normal(0, 2, 3) + self.__normal = GaussianNoise(0, np.array([0.0049272, 0.00557833, 0.00407826])) + + def _get_name(self) -> AnyStr: return 'IAM-20380HT' def _sensor_specific_effects(self, x: ArrayLike) -> ArrayLike: + x = (x / np.pi) * 180 + + t = self._dataset.get_time() + x = self.__constant_bias + self.__normal(t, self.__bias(t, x)) + return x \ No newline at end of file diff --git a/spatz/sensors/imu/sca3300.py b/spatz/sensors/imu/sca3300.py index 12b63bf..ef0c504 100644 --- a/spatz/sensors/imu/sca3300.py +++ b/spatz/sensors/imu/sca3300.py @@ -13,7 +13,7 @@ class SCA3300(Accelerometer): def __init__(self, dataset: Dataset, logger: Logger, orientation=np.identity(3), offset=0, transforms: List[Transform] = []): super().__init__(dataset, logger, orientation, offset, transforms) - self.__noise = GaussianNoise(0, 0.001) + self.__noise = GaussianNoise(0, 0.01) def _get_name(self) -> AnyStr: return 'SCA3300' diff --git a/spatz/sensors/pressure/pressure.py b/spatz/sensors/pressure/pressure.py index cac1aaa..0657b8c 100644 --- a/spatz/sensors/pressure/pressure.py +++ b/spatz/sensors/pressure/pressure.py @@ -34,7 +34,7 @@ class PressureSensor(Sensor): if self._ts_effects: # Pre-defined constants. _p = 3e6 - sigma = 40 + sigma = 100 # How far away from transsonic speed (mach 1) are we? vvec = self._dataset.get_velocity('global') diff --git a/spatz/simulations/astos_source.py b/spatz/simulations/astos_source.py index 7e67ee1..eb1f5be 100644 --- a/spatz/simulations/astos_source.py +++ b/spatz/simulations/astos_source.py @@ -39,10 +39,10 @@ class ASTOSSource(CSVSource): super().__init__(path, 'time', interpolation) def get_position(self) -> NDArray: - return self.fetch_values(['x', 'y', 'z']) + return self.fetch_values(['px_L', 'py_L', 'pz_L']) def get_velocity(self, frame: Literal['global', 'local']) -> NDArray: - vel = self.fetch_values(['vx', 'vy', 'vz']) + vel = self.fetch_values(['vx_L', 'vy_L', 'vz_L']) if frame == 'local': return self.global_to_local() @ vel @@ -50,10 +50,10 @@ class ASTOSSource(CSVSource): return vel def get_acceleration(self, frame: Literal['global', 'local']) -> NDArray: - acc = self.fetch_values(['ax', 'ay', 'az']) - - if frame == 'local': - return self.global_to_local() @ acc + if frame == 'global': + acc = self.fetch_values(['ax_L', 'ay_L', 'az_L']) + np.array([-self.fetch_value('gravity'), 0, 0]) + else: + acc = self.fetch_values(['ax_B', 'ay_B', 'az_B']) + self.fetch_init_values(['gx_B', 'gy_B', 'gz_B']) return acc @@ -69,22 +69,7 @@ class ASTOSSource(CSVSource): pitch_l, yaw_l, roll_l = rots[0], rots[1], rots[2] local_to_body = T1(roll_l) @ T2(pitch_l - math.pi/2) @ T1(-yaw_l) - # ASTOS global to launch rail. - init_long = self.fetch_init_value('longitude') - init_lat = self.fetch_init_value('latitude') - global_to_launch_rail = T2(-math.pi/2 - init_lat) @ T3(init_long) - - # ASTOS global to local. - decl = self.fetch_value('declination') - long = self.fetch_value('longitude') - t0 = self.get_start_time() - omega_E = (2*math.pi) / (24*60*60) - global_to_local = T2(-decl) @ T3(long + omega_E * t0) - - # ASTOS local to launch rail inverted - local_to_launch_rail_inv = global_to_launch_rail @ global_to_local - - return local_to_body @ local_to_launch_rail_inv + return local_to_body def get_angular_velocity(self) -> NDArray: return self.fetch_values(['OMEGA_X', 'OMEGA_Y', 'OMEGA_Z']) diff --git a/testing.ipynb b/testing.ipynb deleted file mode 100644 index 8f2a7f0..0000000 --- a/testing.ipynb +++ /dev/null @@ -1,141 +0,0 @@ -{ - "cells": [ - { - "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [], - "source": [ - "from spatz.transforms.noise import DriftingBias\n", - "\n", - "import numpy as np\n", - "import matplotlib.pyplot as plt" - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": {}, - "outputs": [], - "source": [ - "start = 0\n", - "covariance = 0.005\n", - "\n", - "bias = DriftingBias(start, covariance, 400)" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "dt = 0.01\n", - "ts = np.arange(0, 1000, 1) * dt\n", - "x = [bias(dt, 0) for _ in ts]\n", - "\n", - "plt.plot(ts, x)\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [], - "source": [ - "import pandas as pd" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [], - "source": [ - "measured = pd.read_csv('druckkammer.csv')\n", - "truth = pd.read_csv('siemens_parsed.csv')" - ] - }, - { - "cell_type": "code", - "execution_count": 28, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "0.00043300242654881085" - ] - }, - "execution_count": 28, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "np.var(measured['pressure'][55753:])" - ] - }, - { - "cell_type": "code", - "execution_count": 29, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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Eief5dHZwKL377BB2AACZqTXEnB0cQWLODsNYAIBM1e7i3ZMlws6AJTo7DGMBADJVYjVWAWEHh2J1dgg7AIAM5eZzsSTCzoAlJigzZwcAkKl6V2MRdnAI2QxjAQAyHMNYOKJcf+wHgwnKAIBM1dzZLUkqzGGfHRwCS88BAJmupTPW2SnO9TtcSXIQdgYoEXbCEVPhCIeBAgAyT7Azdup5EZ0dHEpiNZbEUBYAIDM1d8SGsYoJOziULK8hr8eQxGGgAIDME45E1R5//6Kzg0MyDMMaymon7AAAMkxLfAhLYoIyjqD3MNAehysBAOD4NHfEwk5Bts8aqXAbwo4NEjtOsosyACDT7GkLSZJOKAg4XEnyEHZskOjsMIwFAMg0u1vjYSefsIMjyItvLNgRYhgLAJBZGlvp7OAY5Abo7AAAMtNuwg6OhdXZYYIyACDDJMJOaUG2w5UkD2HHBtacnRCdHQBAZmls7ZJEZwdHkViNRWcHAJBpGMbCMaGzAwDIVNbSc1Zj4UjYVBAAkIl6IlHtbY+di1VaSNjBEeTGJyizGgsAkEn2tnfLNCWvx9CQXL/T5SQNYccGefGl5+yzAwDIJFsa2iRJ+QH3HhUhEXZs0dvZIewAADLH1qZ2SVK7y/9YJ+zYwOrsMIwFAMggn+2OhZ2/v2Ckw5UkF2HHBlZnx+XJGADgLq9urJcknVZR4HAlyUXYsUHvDsp0dgAAmSHYFdb2pk5J0imlhB0chXU2Fp0dAECG+GJPu/Xv8aOGOFhJ8hF2bJDo7HSG6ewAADLD1r0dkqTzRw9x9UosibBji0RnJxwx1d0TdbgaAACObltTLOxUleQ6XEnyEXZskJvltf7NLsoAgEyQGMYaVZLncCXJR9ixgc/rkd8XeynZRRkAkAkSw1ijh9HZwTHK87OLMgAgc3y5j2EsHCfOxwIAZIqeSFQNrbHTzocX5zhcTfIRdmzC+VgAgEzR2BpSJGoqy2vohHz3nnaeQNixCZ0dAECm2Nkc20ywrDBbHpcvO5cIO7bpPR+Lzg4AIL3tiIedykEwhCURdmzTez4WnR0AQHrb1dIlaXDM15EIO7axVmPR2QEApLnEMFZFUbbDlaQGYccmuQE6OwCAzLCTYSz0R2IXZTo7AIB0t7OZYSz0g9XZIewAANLczhY6O+iHxJwdhrEAAOmso7tHzR1hSVJFMXN2cBzysxNzdujsAADSV2IIqyDgU2F2lsPVpAZhxyb58WGsNsIOACCNJfbYGSxdHSlJYWfHjh36xje+oaFDhyonJ0fjxo3TX/7yF+t+0zQ1d+5cVVRUKCcnR7W1tdqyZUufr9HU1KRp06apsLBQxcXFmj59utra2pJRri0Ksgk7AID0t2NfLOyMGOL+A0ATbA87+/bt08UXX6ysrCz98Y9/1MaNG/WjH/1IQ4YMsa6ZP3++Fi5cqMWLF2v16tXKy8vTpEmT1NXVZV0zbdo0bdiwQStWrNCyZcv05ptvasaMGXaXa5v8QKwV2NpF2AEApK/EaecjhgyOycmS5LP7Cz766KOqqqrSU089Zd1WXV1t/ds0TS1YsED33XefbrzxRknSM888o7KyMi1dulRTp07Vpk2btHz5cq1Zs0YTJkyQJD355JO67rrr9Nhjj6mystLusgcsMYxF2AEApLPEMNZgCju2d3Z+//vfa8KECfrqV7+q0tJSnXvuufr5z39u3f/555+rvr5etbW11m1FRUWaOHGi6urqJEl1dXUqLi62go4k1dbWyuPxaPXq1Yd83lAopGAw2OcjlXqHscIpfV4AAI5HYhhreDHDWP322Wef6Sc/+YlOOeUUvfLKK/rud7+rf/7nf9bTTz8tSaqvr5cklZWV9XlcWVmZdV99fb1KS0v73O/z+VRSUmJdc6B58+apqKjI+qiqqrL7WzuiRGenKxxVOBJN6XMDAHCsEp2d4XR2+i8ajeq8887TD3/4Q5177rmaMWOGbr/9di1evNjup+pjzpw5amlpsT62b9+e1Oc7UGLpucTycwBAegpHomoIxubHVrIaq/8qKip0+umn97lt7Nix2rZtmySpvLxcktTQ0NDnmoaGBuu+8vJyNTY29rm/p6dHTU1N1jUHCgQCKiws7PORSllej7KzYi8n83YAAOmovqVLUVPyez0alhdwupyUsT3sXHzxxdq8eXOf2z755BONGjVKUmyycnl5uVauXGndHwwGtXr1atXU1EiSampq1NzcrLVr11rXvPbaa4pGo5o4caLdJdsmsSKL5ecAgHS0t71bkjQs3y+Px3C4mtSxfTXWnXfeqYsuukg//OEP9bWvfU3vvvuufvazn+lnP/uZJMkwDM2ePVsPP/ywTjnlFFVXV+v+++9XZWWlpkyZIinWCbrmmmus4a9wOKxZs2Zp6tSpabkSK6Eg26c9bSHCDgAgLe3riIWd4ly/w5Wklu1h5/zzz9dLL72kOXPm6MEHH1R1dbUWLFigadOmWdfcc889am9v14wZM9Tc3KxLLrlEy5cvV3Z27/jhs88+q1mzZumqq66Sx+PRzTffrIULF9pdrq2sXZQZxgIApKHmeNgZkjc4jolIsD3sSNL111+v66+//rD3G4ahBx98UA8++OBhrykpKdFzzz2XjPKSxtprh84OACAN7WuPbY8y2Do7nI1lo8SKLDo7AIB0lOjslBB20F8FATYWBACkr30dsfenIbmDaxiLsGMjOjsAgHQ2WCcoE3ZsxJwdAEA6a+lMzNmhs4N+SnR22FQQAJCOEp2dIXR20F8F2fFNBQk7AIA01NxBZwcD1DtBmbADAEg/vWGHzg76iTk7AIB01d0Ttf4YZzUW+q13NRZLzwEA6SUxOdkweqddDBaEHRvlM4wFAEhTiQ0Fi3Ky5B1Eh4BKhB1bFbDPDgAgTTUnlp3nDK6ujkTYsVWis9PeHVEkajpcDQAAvXa3hiRJQ/MDDleSeoQdGyXm7EhSezfdHQBA+tjZ3ClJqijKdriS1CPs2Cjg88rvjb2kDGUBANLJrpYuSYQd2MBakcUkZQBAGkl0diqLcxyuJPUIOzYrsI6MYPk5ACB97LQ6O4QdDFAi7AQZxgIApJFd8c7OcDo7GKjC+EZNwU46OwCA9NDdE9XutthqrIpi5uxggOjsAADSTUOwS6Yp+X0eDc0bXOdiSYQd2yU6O8zZAQCkix2JyclF2TKMwbV7skTYsV1hTmIYi84OACA97GpJ7LEz+ObrSIQd21lzdujsAADSxM7m2EqswbjsXCLs2K4wJz5nhwnKAIA00RCMhZ3yosF3VIRE2LFdb2eHYSwAQHrY2x478XxoHmEHNuids0NnBwCQHpra4mEnf/CtxJIIO7brXXpO2AEApIemeGenZBAuO5cIO7br3VSQYSwAQHrYS9iBnawJynR2AABpwDRN7etgzg5slJiz090TVVc44nA1AIDBLtjZo0jUlCQNyctyuBpnEHZsVhDwyeuJ7U7JJGUAgNP2tsfOxMoP+BTweR2uxhmEHZsZhqGieHdnXwdhBwDgrME+OVki7CRFcTzsNMfHSAEAcMpgn5wsEXaSoig3HnYYxgIAOGyftaEgYQc2GpIb+4FqYRgLAOCwj3a2SKKzA5sVW3N2GMYCADjrk/o2SVJ5UbbDlTiHsJMEDGMBANJBVziid79okiTVnDjU4WqcQ9hJguKcWKuwmWEsAICDfrduh/XvkUNzHazEWYSdJCiOd3ZaOhnGAgA458MvW6x/lxYwjAUbJcLOvnY6OwAA57SHYuc0/uPlJ8nvG7xv+YP3O0+i4vhqLObsAACcVB/skiSdVl7gcCXOIuwkQWI1VgursQAADmoIxo6KKCscvENYEmEnKYpZjQUAcJhpmmqId3YG87JzibCTFInVWB3dEYV6OPkcAJB6raEedXTH3oPK6ezAbgXZPsUPPmcXZQCAIxpaYl2dwmyfcvyD87TzBMJOEng8vSefM5QFAHBCPUNYFsJOklgrsujsAAAcUB/v7Az2yckSYSdprM4OK7IAAA5ITE4m7BB2kmZIYkUWnR0AgAOsYSzCDmEnWXo3FqSzAwBIvfqW+B47zNkh7CRL7zAWnR0AQOo10NmxEHaShI0FAQBOYhirF2EnSYqZoAwAcEg4EtWetsQwVsDhapxH2EmSIXksPQcAOGN3a0imKfk8hoblEXYIO0nCnB0AgFMS83VKCwLyJLb0H8QIO0mSWI3VwpwdAECKWXvssBJLEmEnaRJzdvYxZwcAkGKJ3ZOZnByT9LDzr//6rzIMQ7Nnz7Zu6+rq0syZMzV06FDl5+fr5ptvVkNDQ5/Hbdu2TZMnT1Zubq5KS0t19913q6enJ9nl2mZILiefAwCcUR+MT04m7EhKcthZs2aNfvrTn+qss87qc/udd96pP/zhD3rxxRe1atUq7dy5UzfddJN1fyQS0eTJk9Xd3a23335bTz/9tJYsWaK5c+cms1xbcfI5AMApDRwC2kfSwk5bW5umTZumn//85xoyZIh1e0tLi37xi1/o8ccf19/8zd9o/Pjxeuqpp/T222/rnXfekSS9+uqr2rhxo371q1/pnHPO0bXXXquHHnpIixYtUnd3ZgwLeTyG1d3Z254ZNQMA3IFhrL6SFnZmzpypyZMnq7a2ts/ta9euVTgc7nP7aaedppEjR6qurk6SVFdXp3HjxqmsrMy6ZtKkSQoGg9qwYcMhny8UCikYDPb5cNrQ/HjYaSPsAABSh0NA+/Il44s+//zzeu+997RmzZqD7quvr5ff71dxcXGf28vKylRfX29ds3/QSdyfuO9Q5s2bpwceeMCG6u0zNC8gqU1720NOlwIAGCRM07R2Ty4rZI8dKQmdne3bt+t73/uenn32WWVnpy5RzpkzRy0tLdbH9u3bU/bch5Po7OyhswMASJHWUI86umMLY5izE2N72Fm7dq0aGxt13nnnyefzyefzadWqVVq4cKF8Pp/KysrU3d2t5ubmPo9raGhQeXm5JKm8vPyg1VmJzxPXHCgQCKiwsLDPh9OG5ccS9d42OjsAgNRoiM/XKcj2KdeflAGcjGN72Lnqqqu0fv16rVu3zvqYMGGCpk2bZv07KytLK1eutB6zefNmbdu2TTU1NZKkmpoarV+/Xo2NjdY1K1asUGFhoU4//XS7S06aoXnM2QEApBYHgB7M9shXUFCgM888s89teXl5Gjp0qHX79OnTddddd6mkpESFhYW64447VFNTowsvvFCSdPXVV+v000/XLbfcovnz56u+vl733XefZs6cqUAgc8YfhyY6O8zZAQCkiLUSiyEsiyP9rSeeeEIej0c333yzQqGQJk2apP/4j/+w7vd6vVq2bJm++93vqqamRnl5ebr11lv14IMPOlFuvzFnBwCQao2tbCh4oJSEnTfeeKPP59nZ2Vq0aJEWLVp02MeMGjVKL7/8cpIrS65hiaXndHYAACnCHjsH42ysJIotPWfODgAgdeo5BPQghJ0kSgxjdXRH1NGdOed6AQAyVwMTlA9C2Emi/IBPfl/sJaa7AwBIBYaxDkbYSSLDMDQsj/OxAACp0ROJak98b7eyosxZvZxshJ0kSyw/b2KSMgAgyXa3hRQ1JZ/H0LA8wk4CYSfJWH4OAEiVxBBWaUFAHo/hcDXpg7CTZKzIAgCkSgMrsQ6JsJNk1l47nI8FAEgyJicfGmEnyYbmM0EZAJAa9UF2Tz4Uwk6SJYax9tDZAQAkmTWMRdjpg7CTZFZnhzk7AIAkszYUZNl5H4SdJBvGyecAgBSpp7NzSISdJNu/sxONmg5XAwBwswYmKB8SYSfJEp2dnqipfR0MZQEAkqO1K6z27ogkqZyl530QdpIsy+uxlp83BBnKAgAkR2K+TkG2T7l+n8PVpBfCTgqUFsQSdkNrl8OVAADcqr4l9gc1Q1gHI+ykQFlhbCirMUjYAQAkR721EouwcyDCTgokZsUzjAUASBb22Dk8wk4KlFphh84OACA5OCri8Ag7KZAYxqKzAwBIlnoOAT0swk4KlBXQ2QEAJJe1ezKdnYMQdlIgMVmMsAMASBaGsQ6PsJMCpYW9h4H2RKIOVwMAcJueSNQ6cLqMc7EOQthJgaF5AXk9hqKmtLedXZQBAPba09atqCn5PIaG5RF2DkTYSQGvx9AJ+YlJygxlAQDslZicfEJBQB6P4XA16YewkyKsyAIAJIs1X4eVWIdE2EkR9toBACRLfUunJCYnHw5hJ0U4MgIAkCz18VEDdk8+NMJOiiT22tnVQtgBANirgXOxjoiwkyKVxTmSpJ3xViMAAHZhj50jI+ykyPAhsbCzYx9hBwBgL048PzLCTooMT3R2mrsUjZoOVwMAcAvTNOnsHAVhJ0XKi7LlMaTu/Xa5BABgoPZ1hNUZjkiis3M4hJ0UyfJ6rMT9ZTNDWQAAe+yMv6ecUBBQdpbX4WrSE2EnhUYMyZXEvB0AgH2+jL+nJBbC4GCEnRRKTFL+krADALBJorMzgrBzWISdFEpMUt7R3OFwJQAAt9jRnOjsMF/ncAg7KcTycwCA3RKdneF0dg6LsJNCIxJhhwnKAACb7Gxmzs7REHZSyBrG2tcp02SvHQDAwO0g7BwVYSeFEj+I7d0RNXeEHa4GAJDpusIR7WnrltQ7eoCDEXZSKDvLq2H5sdPPGcoCAAxUYggr1+9VUU6Ww9WkL8JOirH8HABgl53NsWMihhfnyDAMh6tJX4SdFGOSMgDALomtTJivc2SEnRQbUczycwCAPXYkOjvM1zkiwk6K9Q5jsbEgAGBg2GPn2BB2Uqwqfj7WtibCDgBgYHbsY/fkY0HYSbHRw/IkSVv3drDXDgBgQHa2JDo7uQ5Xkt4IOyk2YkiOvB5DneGIGltDTpcDAMhQ0aipXfE5O3R2joywk2JZXo+1IuvzPe0OVwMAyFR72kLqjkTlMaTyQsLOkRB2HDB6aGwo6wvCDgCgn76MT04uL8yWz8vb+ZHw6jigOj5v5/O9hB0AQP9YK7FYdn5UhB0HjB4am0hGZwcA0F+cdn7sCDsOGLXfiiwAAPojseycPXaOjrDjgOrEnJ297YpGWX4OADh+O6yVWISdo7E97MybN0/nn3++CgoKVFpaqilTpmjz5s19runq6tLMmTM1dOhQ5efn6+abb1ZDQ0Ofa7Zt26bJkycrNzdXpaWluvvuu9XT02N3uY4YMSRHWV5DXeGodgW7nC4HAJCBdrB78jGzPeysWrVKM2fO1DvvvKMVK1YoHA7r6quvVnt77/yUO++8U3/4wx/04osvatWqVdq5c6duuukm6/5IJKLJkyeru7tbb7/9tp5++mktWbJEc+fOtbtcR/i8Ho2Kd3c+bWxzuBoAQCZigvKxM8wkb+O7e/dulZaWatWqVbrsssvU0tKiE044Qc8995y+8pWvSJI+/vhjjR07VnV1dbrwwgv1xz/+Uddff7127typsrIySdLixYv1f/7P/9Hu3bvl9/uP+rzBYFBFRUVqaWlRYWFhMr/FfvnOf/1Fr2xo0NzrT9dtl1Q7XQ4AIIO0hXp05g9ekSR99MAk5Qd8Dldkn2S8fyd9zk5LS4skqaSkRJK0du1ahcNh1dbWWtecdtppGjlypOrq6iRJdXV1GjdunBV0JGnSpEkKBoPasGHDIZ8nFAopGAz2+Uhnp5QWSJL+upvODgDg+CS6OkU5Wa4KOsmS1LATjUY1e/ZsXXzxxTrzzDMlSfX19fL7/SouLu5zbVlZmerr661r9g86ifsT9x3KvHnzVFRUZH1UVVXZ/N3Y6+TSfEnSXxnGAgAcpy/3xVbzMjn52CQ17MycOVMfffSRnn/++WQ+jSRpzpw5amlpsT62b9+e9OcciETY2dLQyoGgAIDjsr0p1tmpYr7OMUla2Jk1a5aWLVum119/XSNGjLBuLy8vV3d3t5qbm/tc39DQoPLycuuaA1dnJT5PXHOgQCCgwsLCPh/p7OTSfBmGtK8jrD1t3U6XAwDIIInOTlUJp50fC9vDjmmamjVrll566SW99tprqq7uO/l2/PjxysrK0sqVK63bNm/erG3btqmmpkaSVFNTo/Xr16uxsdG6ZsWKFSosLNTpp59ud8mOyM7yWmdkfdLQ6nA1AIBMQmfn+Ng+q2nmzJl67rnn9Lvf/U4FBQXWHJuioiLl5OSoqKhI06dP11133aWSkhIVFhbqjjvuUE1NjS688EJJ0tVXX63TTz9dt9xyi+bPn6/6+nrdd999mjlzpgKBgN0lO+bUsnx9vqddH9e36uKThzldDgAgQ2xtorNzPGzv7PzkJz9RS0uLrrjiClVUVFgfL7zwgnXNE088oeuvv14333yzLrvsMpWXl+u///u/rfu9Xq+WLVsmr9ermpoafeMb39A3v/lNPfjgg3aX66gxZbEVWZ/U09kBABwb0zS1LX6QdGLPNhyZ7Z2dY5lsm52drUWLFmnRokWHvWbUqFF6+eWX7Swt7Ywpj80r+rg+vZfJAwDSR1N7t9q7IzKM2I78ODrOxnLQ2IpYZ+fj+lb1RKIOVwMAyASJIayKwmxlZ3kdriYzEHYcNGponnL9XoV6ovpib/vRHwAAGPS2M1/nuBF2HOT1GDqtPNbd2bCToSwAwNFt2xsLOyMJO8eMsOOw0ytj83Y27iLsAACOblsTYed4EXYcdnpFkSRpww7CDgDg6Fh2fvwIOw47a0Qs7Hz4ZTPHRgAAjmqrteycsHOsCDsOG1NeIL/Po2BXjz7fwyRlAMDhdXT3qCEYkiRVD2OPnWNF2HFYltejM+Pzdj74stnZYgAAaS0xX6coJ0vFuX6Hq8kchJ00cHZVsSTpg+0tzhYCAEhrX+yJhZ3RDGEdF8JOGjgnHnbWbW92tA4AQHrbyjER/ULYSQOJsLNxZ1ChnoizxQAA0tYXe+ns9AdhJw2MLMnVkNwsdUeibC4IADgsOjv9Q9hJA4ZhaPyoEknSms+bHK4GAJCutiY6O8Po7BwPwk6auPDEWNh5l7ADADiErnBEO1s6JdHZOV6EnTRxQXU87HzRpEiUzQUBAH1taWiTaUoleX4NzWPZ+fEg7KSJ0ysKlef3qrWrR5vrW50uBwCQZjY3xN4bTi3Ll2EYDleTWQg7acLn9Wj86MRQ1l6HqwEApJvN9bEFLGPKChyuJPMQdtLIxPhQVt1nhB0AQF8bd8XCztiKQocryTyEnTRy8cnDJElvf7pXPZGow9UAANKFaZrW1iRnVBY5XE3mIeykkXHDi1SUk6XWrh598CVHRwAAYna1dKm5Iyyfx9Cp5flOl5NxCDtpxOsxdEm8u/O/W3Y7XA0AIF0kFq6ceEKeAj6vw9VkHsJOmrn0lFjYWfUJYQcAEPNxPOyMKWe+Tn8QdtLM5WNOkBQ7FHRvW8jhagAA6eCT+LLz08pZidUfhJ00U1GUo9MrCmWa0sqPG50uBwCQBqzODsvO+4Wwk4auPbNckvT7dTsdrgQA4LRwJKpPG9skSWPo7PQLYScN3XjOcEnS25/uUUOwy+FqAABO+mx3u7ojUeX5vRpenON0ORmJsJOGRg7N1fhRQxQ1pT98QHcHAAazDTtjW5GcXlkoj4djIvqDsJOmppwb6+4sXbfD4UoAAE5iM8GBI+ykqcnjKuTzGPpoR1BbGjgYFAAGqw+2N0uSzhxO2Okvwk6aKsnz64r4MnS6OwAwOIV6IvpwR2wYa/yoIQ5Xk7kIO2ksMZT1u3U7FY2aDlcDAEi1j3a0qLsnqqF5fo0emut0ORmLsJPGaseWKT/g05f7OrV22z6nywEApNhfvoj97h8/aogMg8nJ/UXYSWPZWV5dE99z57/f+9LhagAAqfaXrbGwM2E0Q1gDQdhJc18dP0KS9NL7O9TU3u1wNQCAVHp/W7MkafyoEmcLyXCEnTR3QXWJxg0vUlc4qudWb3W6HABAirR0hrUnfkYiOycPDGEnzRmGoW9fWi1Jerpuq7rCEYcrAgCkwra9HZKkYfkB5Qd8DleT2Qg7GeC6cRWqLMrW7taQXliz3elyAAAp8MXedkliFZYNCDsZIMvr0XevOEmS9B9v/JXuDgAMAlvjYWckYWfACDsZ4mvnV2l4cY4agiH98q3PnS4HAJBkW+PDWKNK8hyuJPMRdjJEwOfVv0w6VZL0H69/ymnoAOByW5tiYWf0MDo7A0XYySA3nj1cZ1cVqy3UoweXbXS6HABAEiUmKI8sIewMFGEng3g8hh6ZcqY8hvQ/H+7SG5sbnS4JAJAEXeGI6uMd/NFDGcYaKMJOhjlzeJH+34tiS9G//9JHaukMO1wRAMBu2+JDWAXZPhXnZjlcTeYj7GSg/+/qUzVqaK52NHfqX178gENCAcBlEpOTRw/N40wsGxB2MlBewKcn//5c+b0erdjYoMVvfup0SQAAGyWWnY9i2bktCDsZ6qwRxXrgxjMkSY+9slmvf8z8HQBwC2vZOWHHFoSdDDb1/Cp9fUKVoqb0rSVrtOaLJqdLAgDY4Aurs8PkZDsQdjKYYRh6aMqZOntEkSTpq4vr9BcCDwBkvN4NBens2IGwk+H8Po9+9e2J1mz9b/xitV7ZUO9wVQCA/uruiWpHc6ckafQwOjt2IOy4QEF2luruvUp/c1qpusJR/eOv1mrhyi2s0gKADLStqUORqKk8v1elBQGny3EFwo5L5Pi9+tkt43XLhaNkmtLjKz7Rif/3ZW2P79UAAMgMn++Jn3Y+jGXndiHsuIjP69FDU87U/K+cJU/8v49L57+uRa9zUjoAZIrEhoKsxLIPYceFvjahSr+beYm88cTzb69s1mn3L9ezq7equyfqcHUAgCPZFl+JNZLTzm1D2HGpcSOKtOXha/W9q07RCfEx3++/9JFOve+PWvCnT7QzPvkNAJBeEp0dDgC1D2HHxTweQ3f+7aladfcVuv3Sauv2BX/aoov+9TX9Pz/+sxau3GKdrAsAcB7DWPYzTNN05ZKdYDCooqIitbS0qLCw0Oly0kJ3T1R//GiXnlu9Tas/77sfz5iyAp03aojOHz1EZ40o1onD8uTxMDEOAFLJNE2NuX+5unuievPuKzVyEAaeZLx/+2z5KkmyaNEi/du//Zvq6+t19tln68knn9QFF1zgdFkZy+/z6MZzhuvGc4brr41tev3jRv32vS/1SUOrNsc/fv3uNklSrt+rU8oKdGppvqpPyFOe36ezq4pVWhDQsPyA/D6aggBgt30dYWtuZXlRtsPVuEfahp0XXnhBd911lxYvXqyJEydqwYIFmjRpkjZv3qzS0lKny8t4J5fm6+TSfN1+2Yna196tdz7bqzVf7NOHXzbro50t6uiO6IPtzfpge/MhHz8kN0snFARUWpAd/9+ATigIKD/gkynpxGF5CmR5VZSTpbyAV3l+n3L9XpZRAsAR7G4NSYr9juWPSvuk7TDWxIkTdf755+vHP/6xJCkajaqqqkp33HGH7r333qM+nmGs/otETX2+p02b69u0pbFVX+xp16e727WjuVOtXWGFI/37kTEMKTfLqxy/TwXZPvk8hgJZHnkNQx982SJJuuzUE1SckyWf14jd7/OquTOsyuJs9URM7Wvv1kml+fJ7PcryGmruDKskz6/O7oiG5gfk9UheT+wXREeoR8W5WcryehSOmAr4PPJ4jNj/Goa8ntiRGx7DkNcwZBiS1xP7vDMcUX7AK6/HI48hGYrdH/swrNs8hqT9/r3/fYZHMiT5PB7rsR7DUNQ05Y2HvsT1va8RYRAYzP53y27d8ot3dWpZvl6983Kny3HEoBnG6u7u1tq1azVnzhzrNo/Ho9raWtXV1R3yMaFQSKFQyPo8GAwmvU638noMnVxaoJNLCyRV9LkvGjXV3BnW7taQGlu71BgMaXdbSI3B2Od72kKqb+lSOGIqEjXVHupRW3ePTFMyTam9O6L27oj2tIUO+dxvfrI7Bd9h+jOMWFAyDENGn9vin1n3Jz419vt338clrlXi9sNcF7vdsP5tSNrTFpLf51FRTuw4kp6IGQ+iHnk9hlo6wyrM8SkalXqiUXni4XF/pmkqYpoyTSk7yxu7TaZ8Ho+ipqlgZ1jFuX5t3duuXL9P2VleFeb41NIRlmEYyvF75Pd6DlFr7GdqoPlwoH/u2fHX4kD/5hxwDTZ8EwP9Enb83T3wGgZcgswBVtHZHdsTrbSAISw7pWXY2bNnjyKRiMrKyvrcXlZWpo8//viQj5k3b54eeOCBVJQ3qHk8hkry/CrJ82tMecExPcY0TXWGI2oPRdQe6lF7d4/aQxH1RKIK9UTV3t2jTxratL2pQ+eNLFaoJ6qeqKlwT1Tdkai6whG1hSLyew21hnrUEYrI7/MoEjVlytTHu1o1fEiODMNQNGqqJxpVNCoFu8LqCkdUGH+jbgyGYm/MZiy0ReNvwtFo7xty4j5TUlN7d2xYLn67KdMKbYl/R83YtXb3R2PPcagvnPpGbFc4qq7wocOpJLV0hgf8HPs6Yl+jLdSjtlDPYcMwMFicFT/gGfZIy7DTH3PmzNFdd91lfR4MBlVVVeVgRUgwDEO5fp9y/T5rzx83Ms2+ASgaD1KxEBULKT0RU1leQz0RU4YRGzKUpKgpZWd51NIZ7h2nN3ujTSJg9f679y/h/fPQ/kEs/iV6r+tzrdkbqA719ff7OuFIVKakLI9Hpkx1haPK8hpqD8X+As0NeGUoFopy/V7rufZ/XSQpHDHl9SS6MYZ6IlG1xLs6Te3dygt4lZ3lVXNHWPkBnwxD+nhXUKeUFcjrMfrUmHht9mtGDYgxwC9ix+jjQL+EHUOgA/0SdgzC2jOSm9n/f/p9Ho0tZ/qFndIy7AwbNkxer1cNDQ19bm9oaFB5efkhHxMIBBQIuPeNFOkvMUTkGcCvuYLsLBsrynwXnjjU6RIAuEBaTvX2+/0aP368Vq5cad0WjUa1cuVK1dTUOFgZAADINGnZ2ZGku+66S7feeqsmTJigCy64QAsWLFB7e7u+9a1vOV0aAADIIGkbdr7+9a9r9+7dmjt3rurr63XOOedo+fLlB01aBgAAOJK03WdnoNhnBwCAzJOM9++0nLMDAABgF8IOAABwNcIOAABwNcIOAABwNcIOAABwNcIOAABwNcIOAABwNcIOAABwNcIOAABwtbQ9LmKgEhtDB4NBhysBAADHKvG+becBD64NO62trZKkqqoqhysBAADHq7W1VUVFRbZ8LdeejRWNRrVz504VFBTIMAxbvmYwGFRVVZW2b9/OeVspxmvvHF575/DaO4PX3TmJ137jxo0aM2aMPB57Ztu4trPj8Xg0YsSIpHztwsJC/gNwCK+9c3jtncNr7wxed+cMHz7ctqAjMUEZAAC4HGEHAAC4GmHnOAQCAf3gBz9QIBBwupRBh9feObz2zuG1dwavu3OS9dq7doIyAACARGcHAAC4HGEHAAC4GmEHAAC4GmEHAAC4GmHnAIsWLdLo0aOVnZ2tiRMn6t133z3i9S+++KJOO+00ZWdna9y4cXr55ZdTVKn7HM9rv2TJEhmG0ecjOzs7hdW6w5tvvqkbbrhBlZWVMgxDS5cuPepj3njjDZ133nkKBAI6+eSTtWTJkqTX6UbH+9q/8cYbB/3MG4ah+vr61BTsIvPmzdP555+vgoIClZaWasqUKdq8efNRH8fv+4Hpz+tu1+96ws5+XnjhBd111136wQ9+oPfee09nn322Jk2apMbGxkNe//bbb+vv//7vNX36dL3//vuaMmWKpkyZoo8++ijFlWe+433tpdjuprt27bI+tm7dmsKK3aG9vV1nn322Fi1adEzXf/7555o8ebKuvPJKrVu3TrNnz9a3v/1tvfLKK0mu1H2O97VP2Lx5c5+f+9LS0iRV6F6rVq3SzJkz9c4772jFihUKh8O6+uqr1d7eftjH8Pt+4Przuks2/a43YbngggvMmTNnWp9HIhGzsrLSnDdv3iGv/9rXvmZOnjy5z20TJ040v/Od7yS1Tjc63tf+qaeeMouKilJU3eAgyXzppZeOeM0999xjnnHGGX1u+/rXv25OmjQpiZW537G89q+//ropydy3b19KahpMGhsbTUnmqlWrDnsNv+/tdyyvu12/6+nsxHV3d2vt2rWqra21bvN4PKqtrVVdXd0hH1NXV9fnekmaNGnSYa/HofXntZektrY2jRo1SlVVVbrxxhu1YcOGVJQ7qPEz77xzzjlHFRUV+tu//Vu99dZbTpfjCi0tLZKkkpKSw17Dz779juV1l+z5XU/YiduzZ48ikYjKysr63F5WVnbYMfH6+vrjuh6H1p/XfsyYMfrlL3+p3/3ud/rVr36laDSqiy66SF9++WUqSh60DvczHwwG1dnZ6VBVg0NFRYUWL16s3/72t/rtb3+rqqoqXXHFFXrvvfecLi2jRaNRzZ49WxdffLHOPPPMw17H73t7Hevrbtfveteeeg53q6mpUU1NjfX5RRddpLFjx+qnP/2pHnroIQcrA5JjzJgxGjNmjPX5RRddpE8//VRPPPGE/uu//svByjLbzJkz9dFHH+nPf/6z06UMKsf6utv1u57OTtywYcPk9XrV0NDQ5/aGhgaVl5cf8jHl5eXHdT0OrT+v/YGysrJ07rnn6q9//WsySkTc4X7mCwsLlZOT41BVg9cFF1zAz/wAzJo1S8uWLdPrr7+uESNGHPFaft/b53he9wP193c9YSfO7/dr/PjxWrlypXVbNBrVypUr+6TK/dXU1PS5XpJWrFhx2OtxaP157Q8UiUS0fv16VVRUJKtMiJ/5dLNu3Tp+5vvBNE3NmjVLL730kl577TVVV1cf9TH87A9cf173A/X7d/2Apzi7yPPPP28GAgFzyZIl5saNG80ZM2aYxcXFZn19vWmapnnLLbeY9957r3X9W2+9Zfp8PvOxxx4zN23aZP7gBz8ws7KyzPXr1zv1LWSs433tH3jgAfOVV14xP/30U3Pt2rXm1KlTzezsbHPDhg1OfQsZqbW11Xz//ffN999/35RkPv744+b7779vbt261TRN07z33nvNW265xbr+s88+M3Nzc827777b3LRpk7lo0SLT6/Way5cvd+pbyFjH+9o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- "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plt.plot(measured['time'], measured['pressure'])\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.12.1" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} diff --git a/testing.py b/testing.py deleted file mode 100644 index 21cb0a1..0000000 --- a/testing.py +++ /dev/null @@ -1,148 +0,0 @@ -import pygame -import serial -import re -import numpy as np -import time - -from numpy import array -from pyquaternion import Quaternion -from math import cos, sin, pi - -from spatz.sensors.imu.wsen_isds import WSEN_ISDS_GYRO -from spatz.simulation import Simulation -from spatz.simulations.rocketpy import RocketPyCSV - -# Blatantly stolen from: https://stackoverflow.com/questions/21019471/how-can-i-draw-a-3d-shape-using-pygame-no-other-modules - -X, Y, Z = 0, 1, 2 - - -def rotation_matrix(a, b, by): - """ - rotation matrix of a, b, by radians around x, y, z axes (respectively) - """ - sa, ca = sin(a), cos(a) - sb, cb = sin(b), cos(b) - sby, cby = sin(by), cos(by) - return ( - (cb*cby, -cb*sby, sb), - (ca*sby + sa*sb*cby, ca*cby - sby*sa*sb, -cb*sa), - (sby*sa - ca*sb*cby, ca*sby*sb + sa*cby, ca*cb) - ) - - -class Physical: - def __init__(self, vertices, edges, colors): - """ - a 3D object that can rotate around the three axes - :param vertices: a tuple of points (each has 3 coordinates) - :param edges: a tuple of pairs (each pair is a set containing 2 vertices' indexes) - """ - self.__vertices = array(vertices) - self.__edges = tuple(edges) - self.__colors = tuple(colors) - self.__rotation = Quaternion(axis=(1, 0, 0), angle=0) # radians around each axis - - def rotate(self, quaternion): - self.__rotation = quaternion - - @property - def lines(self): - location = array([self.__rotation.rotate(vertex) for vertex in self.__vertices]) # an index->location mapping - return (((location[v1], location[v2]), color) for (v1, v2), color in zip(self.__edges, self.__colors)) - - -BLACK, RED, GREEN, BLUE = (0, 0, 0), (255, 128, 128), (128, 255, 128), (128, 128, 255) - -LIGHTRED, LIGHTGREEN, LIGHTBLUE = (128, 64, 64), (64, 128, 64), (64, 64, 128) - - -class Paint: - def __init__(self, shape, shape2): - self.__shape = shape - self.__shape2 = shape2 - self.__size = 900, 450 - self.__clock = pygame.time.Clock() - self.__screen = pygame.display.set_mode(self.__size) - - def __fit(self, vec): - """ - ignore the z-element (creating a very cheap projection), and scale x, y to the coordinates of the screen - """ - # notice that len(self.__size) is 2, hence zip(vec, self.__size) ignores the vector's last coordinate - return [round(70 * coordinate + frame / 2) for coordinate, frame in zip(vec, self.__size)] - - def __draw_shape(self, thickness=4): - for (start, end), color in self.__shape.lines: - pygame.draw.line(self.__screen, color, self.__fit((start[0]-2, start[1], start[2])), self.__fit((end[0]-2, end[1], end[2])), thickness) - - for (start, end), color in self.__shape2.lines: - pygame.draw.line(self.__screen, color, self.__fit((start[0]+2, start[1], start[2])), self.__fit((end[0]+2, end[1], end[2])), thickness) - - def draw(self): - self.__screen.fill(BLACK) - self.__draw_shape() - pygame.display.flip() - self.__clock.tick(40) - - -def main(): - from pygame import K_q, K_w, K_a, K_s, K_z, K_x - - rotation = Quaternion(axis=[1, 0, 0], angle=pi/2) - - axes = Physical( - vertices=((0, 0, 0), (0, 0, 2), (0, 2, 0), (2, 0, 0)), - edges=({0, 1}, {0, 2}, {0, 3}), - colors=(BLUE, GREEN, RED) - ) - - truth = Physical( - vertices=((0, 0, 0), (0, 0, 2), (0, 2, 0), (2, 0, 0)), - edges=({0, 1}, {0, 2}, {0, 3}), - colors=(LIGHTBLUE, LIGHTGREEN, LIGHTRED) - ) - - pygame.init() - pygame.display.set_caption("Simulation") - renderer = Paint(axes, truth) - - simulation = Simulation().load(RocketPyCSV('nominal_wind.csv')) - - gyro = simulation.add_sensor(WSEN_ISDS_GYRO) - offset = gyro.calibrate(100) - att = simulation.add_observer([' e0', ' e1', ' e2', ' e3']) - dt = 0.01 - - quat = np.array([-0.706864,0.018510,0.018510,-0.706864]) - - while True: - time.sleep(0.01) - simulation.advance(dt) - omegas = gyro() - offset - true = att() - - omegas = (omegas / 1000) * np.pi / 180 - - matrix = np.array([ - [1, -dt/2*omegas[0], -dt/2*omegas[1], -dt/2*omegas[2]], - [dt/2*omegas[0], 1, dt/2*omegas[2], -dt/2*omegas[1]], - [dt/2*omegas[1], -dt/2*omegas[2], 1, dt/2*omegas[0]], - [dt/2*omegas[2], dt/2*omegas[1], -dt/2*omegas[0], 1] - ]) - - quat = matrix @ quat - quat /= np.linalg.norm(quat) - - - for event in pygame.event.get(): - if event.type == pygame.QUIT: - exit() - - axes.rotate(Quaternion(x=quat[0], y=quat[1], z=quat[2], w=quat[3])) - truth.rotate(Quaternion(x=true[0], y=true[1], z=true[2], w=true[3])) - - renderer.draw() - -if __name__ == '__main__': - main() \ No newline at end of file