Better documentation, and conditional evaluation of derivatives
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2ad50ab86e
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91eeede05a
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@ -246,11 +246,11 @@ NavState NavState::update(const Vector3& omega, const Vector3& acceleration,
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Matrix39 D_xiP_state;
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double dt22 = 0.5 * dt * dt;
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dR(xi) << dt * omega;
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dP(xi) << dt * bodyVelocity(D_xiP_state) + dt22 * acceleration;
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dP(xi) << dt * bodyVelocity(F ? &D_xiP_state : 0) + dt22 * acceleration;
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dV(xi) << dt * acceleration;
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Matrix9 D_result_xi;
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NavState result = retract(xi, F, D_result_xi);
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NavState result = retract(xi, F, G1 || G2 ? &D_result_xi : 0);
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// Derivative wrt state is computed by retract directly
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// However, as dP(xi) also depends on state, we need to add that contribution
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@ -259,11 +259,19 @@ NavState NavState::update(const Vector3& omega, const Vector3& acceleration,
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}
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// derivative wrt omega
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if (G1) {
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*G1 = dt * D_result_xi.leftCols<3>();
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// D_result_dRxi = D_result_xi.leftCols<3>()
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// D_dRxi_omega = dt * I_3x3
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// *G1 = D_result_omega = D_result_dRxi * D_dRxi_omega
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*G1 = D_result_xi.leftCols<3>() * dt;
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}
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// derivative wrt acceleration
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if (G2) {
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*G2 = dt22 * D_result_xi.middleCols<3>(3) + dt * D_result_xi.rightCols<3>();
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// D_result_dPxi = D_result_xi.middleCols<3>(3)
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// D_dPxi_acc = dt22 * I_3x3
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// D_result_dVxi = D_result_xi.rightCols<3>()
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// D_dVxi_acc = dt * I_3x3
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// *G2 = D_result_acc = D_result_dPxi * D_dPxi_acc + D_result_dVxi * D_dVxi_acc
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*G2 = D_result_xi.middleCols<3>(3) * dt22 + D_result_xi.rightCols<3>() * dt;
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}
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return result;
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}
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