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uncrustify libraries/AP_AHRS/AP_AHRS_DCM.cpp
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@ -1,16 +1,16 @@
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/*
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APM_AHRS_DCM.cpp
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AHRS system using DCM matrices
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Based on DCM code by Doug Weibel, Jordi Muñoz and Jose Julio. DIYDrones.com
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Adapted for the general ArduPilot AHRS interface by Andrew Tridgell
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This library is free software; you can redistribute it and/or
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modify it under the terms of the GNU Lesser General Public License
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as published by the Free Software Foundation; either version 2.1
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of the License, or (at your option) any later version.
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* APM_AHRS_DCM.cpp
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*
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* AHRS system using DCM matrices
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*
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* Based on DCM code by Doug Weibel, Jordi Muñoz and Jose Julio. DIYDrones.com
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*
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* Adapted for the general ArduPilot AHRS interface by Andrew Tridgell
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*
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* This library is free software; you can redistribute it and/or
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* modify it under the terms of the GNU Lesser General Public License
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* as published by the Free Software Foundation; either version 2.1
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* of the License, or (at your option) any later version.
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*/
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#include <FastSerial.h>
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#include <AP_AHRS.h>
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@ -78,8 +78,8 @@ AP_AHRS_DCM::matrix_update(float _G_Dt)
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/*
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reset the DCM matrix and omega. Used on ground start, and on
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extreme errors in the matrix
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* reset the DCM matrix and omega. Used on ground start, and on
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* extreme errors in the matrix
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*/
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void
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AP_AHRS_DCM::reset(bool recover_eulers)
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@ -102,7 +102,7 @@ AP_AHRS_DCM::reset(bool recover_eulers)
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}
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/*
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check the DCM matrix for pathological values
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* check the DCM matrix for pathological values
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*/
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void
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AP_AHRS_DCM::check_matrix(void)
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@ -191,14 +191,14 @@ AP_AHRS_DCM::renorm(Vector3f const &a, Vector3f &result)
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}
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/*************************************************
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Direction Cosine Matrix IMU: Theory
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William Premerlani and Paul Bizard
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Numerical errors will gradually reduce the orthogonality conditions expressed by equation 5
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to approximations rather than identities. In effect, the axes in the two frames of reference no
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longer describe a rigid body. Fortunately, numerical error accumulates very slowly, so it is a
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simple matter to stay ahead of it.
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We call the process of enforcing the orthogonality conditions ÒrenormalizationÓ.
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* Direction Cosine Matrix IMU: Theory
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* William Premerlani and Paul Bizard
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*
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* Numerical errors will gradually reduce the orthogonality conditions expressed by equation 5
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* to approximations rather than identities. In effect, the axes in the two frames of reference no
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* longer describe a rigid body. Fortunately, numerical error accumulates very slowly, so it is a
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* simple matter to stay ahead of it.
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* We call the process of enforcing the orthogonality conditions ÒrenormalizationÓ.
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*/
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void
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AP_AHRS_DCM::normalize(void)
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@ -449,9 +449,9 @@ AP_AHRS_DCM::drift_correction(float deltat)
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#define USE_BAROMETER_FOR_VERTICAL_VELOCITY 1
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#if USE_BAROMETER_FOR_VERTICAL_VELOCITY
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/*
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The barometer for vertical velocity is only enabled if we got
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at least 5 pressure samples for the reading. This ensures we
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don't use very noisy climb rate data
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* The barometer for vertical velocity is only enabled if we got
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* at least 5 pressure samples for the reading. This ensures we
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* don't use very noisy climb rate data
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*/
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if (_barometer != NULL && _barometer->get_pressure_samples() >= 5) {
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// Z velocity is down
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