Remove float-to-jet casts where possible. (#998)
parent
6102f374b1
commit
1f9c78a82b
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@ -64,7 +64,7 @@ class LandmarkCostFunction2D {
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std::get<0>(interpolated_rotation_and_translation).data(),
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std::get<1>(interpolated_rotation_and_translation).data(),
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landmark_rotation, landmark_translation),
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T(translation_weight_), T(rotation_weight_));
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translation_weight_, rotation_weight_);
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std::copy(std::begin(error), std::end(error), e);
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return true;
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}
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@ -50,7 +50,7 @@ class SpaCostFunction2D {
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const std::array<T, 3> error = ScaleError(
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ComputeUnscaledError(transform::Project2D(pose_.zbar_ij), c_i, c_j),
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T(pose_.translation_weight), T(pose_.rotation_weight));
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pose_.translation_weight, pose_.rotation_weight);
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std::copy(std::begin(error), std::end(error), e);
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return true;
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}
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@ -69,7 +69,7 @@ class LandmarkCostFunction3D {
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std::get<0>(interpolated_rotation_and_translation).data(),
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std::get<1>(interpolated_rotation_and_translation).data(),
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landmark_rotation, landmark_translation),
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T(translation_weight_), T(rotation_weight_));
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translation_weight_, rotation_weight_);
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std::copy(std::begin(error), std::end(error), e);
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return true;
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}
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@ -50,7 +50,7 @@ class SpaCostFunction3D {
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const std::array<T, 6> error = ScaleError(
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ComputeUnscaledError(pose_.zbar_ij, c_i_rotation, c_i_translation,
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c_j_rotation, c_j_translation),
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T(pose_.translation_weight), T(pose_.rotation_weight));
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pose_.translation_weight, pose_.rotation_weight);
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std::copy(std::begin(error), std::end(error), e);
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return true;
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}
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@ -35,8 +35,8 @@ static std::array<T, 3> ComputeUnscaledError(
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const transform::Rigid2d& relative_pose, const T* const start,
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const T* const end);
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template <typename T>
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std::array<T, 3> ScaleError(std::array<T, 3> error, T translation_weight,
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T rotation_weight);
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std::array<T, 3> ScaleError(std::array<T, 3> error, double translation_weight,
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double rotation_weight);
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// Computes the error between the given relative pose and the difference of
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// poses 'start' and 'end' which are both in an arbitrary common frame.
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@ -50,15 +50,15 @@ static std::array<T, 6> ComputeUnscaledError(
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const T* const end_translation);
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template <typename T>
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std::array<T, 6> ScaleError(std::array<T, 6> error, T translation_weight,
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T rotation_weight);
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std::array<T, 6> ScaleError(std::array<T, 6> error, double translation_weight,
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double rotation_weight);
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// Computes spherical linear interpolation of unit quaternions.
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//
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// 'start' and 'end' are quaternions in the format [w, n_1, n_2, n_3].
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template <typename T>
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std::array<T, 4> SlerpQuaternions(const T* const start, const T* const end,
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T factor);
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double factor);
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// Interpolates 3D poses. Linear interpolation is performed for translation and
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// spherical-linear one for rotation.
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@ -39,8 +39,8 @@ static std::array<T, 3> ComputeUnscaledError(
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}
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template <typename T>
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std::array<T, 3> ScaleError(std::array<T, 3> error, T translation_weight,
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T rotation_weight) {
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std::array<T, 3> ScaleError(std::array<T, 3> error, double translation_weight,
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double rotation_weight) {
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std::array<T, 3> scaled_error(std::move(error));
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scaled_error[0] *= translation_weight;
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scaled_error[1] *= translation_weight;
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@ -80,8 +80,8 @@ static std::array<T, 6> ComputeUnscaledError(
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}
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template <typename T>
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std::array<T, 6> ScaleError(std::array<T, 6> error, T translation_weight,
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T rotation_weight) {
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std::array<T, 6> ScaleError(std::array<T, 6> error, double translation_weight,
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double rotation_weight) {
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std::array<T, 6> scaled_error(std::move(error));
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scaled_error[0] *= translation_weight;
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scaled_error[1] *= translation_weight;
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@ -96,7 +96,7 @@ std::array<T, 6> ScaleError(std::array<T, 6> error, T translation_weight,
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// platforms. Our own implementation is used instead.
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template <typename T>
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std::array<T, 4> SlerpQuaternions(const T* const start, const T* const end,
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T factor) {
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double factor) {
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// Angle 'theta' is the half-angle "between" quaternions. It can be computed
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// as the arccosine of their dot product.
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const T cos_theta = start[0] * end[0] + start[1] * end[1] +
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@ -105,8 +105,8 @@ std::array<T, 4> SlerpQuaternions(const T* const start, const T* const end,
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const T abs_cos_theta = ceres::abs(cos_theta);
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// If numerical error brings 'cos_theta' outside [-1 + epsilon, 1 - epsilon]
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// interval, then the quaternions are likely to be collinear.
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T prev_scale = T(1.) - factor;
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T next_scale = factor;
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T prev_scale(1. - factor);
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T next_scale(factor);
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if (abs_cos_theta < T(1. - 1e-5)) {
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const T theta = acos(abs_cos_theta);
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const T sin_theta = sin(theta);
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@ -129,7 +129,7 @@ InterpolateNodes3D(const T* const prev_node_rotation,
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const double interpolation_parameter) {
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return std::make_tuple(
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SlerpQuaternions(prev_node_rotation, next_node_rotation,
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T(interpolation_parameter)),
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interpolation_parameter),
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std::array<T, 3>{
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{prev_node_translation[0] +
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interpolation_parameter *
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@ -171,7 +171,7 @@ InterpolateNodes2D(const T* const prev_node_pose,
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return std::make_tuple(
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SlerpQuaternions(prev_node_rotation.data(), next_node_rotation.data(),
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T(interpolation_parameter)),
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interpolation_parameter),
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std::array<T, 3>{
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{prev_node_pose[0] + interpolation_parameter *
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(next_node_pose[0] - prev_node_pose[0]),
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