test computeQforExpmapDerivative
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915702116f
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7d91540865
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@ -198,7 +198,7 @@ Vector6 Pose3::ChartAtOrigin::Local(const Pose3& pose, ChartJacobian Hpose) {
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* (see Chirikjian11book2, pg 44, eq 10.95.
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* The closed-form formula is similar to formula 102 in Barfoot14tro)
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*/
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static Matrix3 computeQforExpmapDerivative(const Vector6& xi) {
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Matrix3 Pose3::computeQforExpmapDerivative(const Vector6& xi, double nearZeroThreshold) {
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const auto w = xi.head<3>();
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const auto v = xi.tail<3>();
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const Matrix3 V = skewSymmetric(v);
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@ -220,7 +220,7 @@ static Matrix3 computeQforExpmapDerivative(const Vector6& xi) {
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#else
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// The closed-form formula in Barfoot14tro eq. (102)
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double phi = w.norm();
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if (std::abs(phi)>1e-5) {
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if (std::abs(phi)>nearZeroThreshold) {
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const double sinPhi = sin(phi), cosPhi = cos(phi);
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const double phi2 = phi * phi, phi3 = phi2 * phi, phi4 = phi3 * phi, phi5 = phi4 * phi;
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// Invert the sign of odd-order terms to have the right Jacobian
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@ -181,6 +181,9 @@ public:
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static Vector6 Local(const Pose3& pose, ChartJacobian Hpose = boost::none);
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};
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static Matrix3 computeQforExpmapDerivative(
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const Vector6& xi, double nearZeroThreshold = 1e-5);
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using LieGroup<Pose3, 6>::inverse; // version with derivative
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/**
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@ -818,6 +818,15 @@ TEST( Pose3, LogmapDerivative) {
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EXPECT(assert_equal(expectedH, actualH));
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}
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TEST( Pose3, computeQforExpmapDerivative) {
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Vector6 w = Vector6::Random();
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w.head<3>().normalize();
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w.head<3>() = w.head<3>() * 0.09;
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Matrix3 Qexact = Pose3::computeQforExpmapDerivative(w);
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Matrix3 Qapprox = Pose3::computeQforExpmapDerivative(w, 0.1);
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EXPECT(assert_equal(Qapprox, Qexact, 1e-5));
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}
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/* ************************************************************************* */
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Vector6 testDerivAdjoint(const Vector6& xi, const Vector6& v) {
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return Pose3::adjointMap(xi) * v;
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