Merge branch 'main' into 2027

This commit is contained in:
Peter Johnson
2025-05-29 21:41:50 -07:00
347 changed files with 18562 additions and 11557 deletions

View File

@@ -123,6 +123,22 @@ constexpr Matrixd<N, N> MakeCostMatrix(const std::array<double, N>& costs) {
return result;
}
/**
* Creates a cost matrix from the given vector for use with LQR.
*
* The cost matrix is constructed using Bryson's rule. The inverse square of
* each element in the input is placed on the cost matrix diagonal. If a
* tolerance is infinity, its cost matrix entry is set to zero.
*
* @param costs A possibly variable length container. For a Q matrix, its
* elements are the maximum allowed excursions of the states from
* the reference. For an R matrix, its elements are the maximum
* allowed excursions of the control inputs from no actuation.
* @return State excursion or control effort cost matrix.
*/
WPILIB_DLLEXPORT Eigen::MatrixXd MakeCostMatrix(
const std::span<const double> costs);
/**
* Creates a covariance matrix from the given vector for use with Kalman
* filters.
@@ -152,6 +168,21 @@ constexpr Matrixd<N, N> MakeCovMatrix(const std::array<double, N>& stdDevs) {
return result;
}
/**
* Creates a covariance matrix from the given vector for use with Kalman
* filters.
*
* Each element is squared and placed on the covariance matrix diagonal.
*
* @param stdDevs A possibly variable length container. For a Q matrix, its
* elements are the standard deviations of each state from how
* the model behaves. For an R matrix, its elements are the
* standard deviations for each output measurement.
* @return Process noise or measurement noise covariance matrix.
*/
WPILIB_DLLEXPORT Eigen::MatrixXd MakeCovMatrix(
const std::span<const double> stdDevs);
template <std::same_as<double>... Ts>
Vectord<sizeof...(Ts)> MakeWhiteNoiseVector(Ts... stdDevs) {
std::random_device rd;
@@ -200,6 +231,17 @@ Vectord<N> MakeWhiteNoiseVector(const std::array<double, N>& stdDevs) {
return result;
}
/**
* Creates a vector of normally distributed white noise with the given noise
* intensities for each element.
*
* @param stdDevs A possibly variable length container whose elements are the
* standard deviations of each element of the noise vector.
* @return White noise vector.
*/
WPILIB_DLLEXPORT Eigen::VectorXd MakeWhiteNoiseVector(
const std::span<const double> stdDevs);
/**
* Converts a Pose2d into a vector of [x, y, theta].
*
@@ -311,6 +353,10 @@ bool IsDetectable(const Matrixd<States, States>& A,
return IsStabilizable<States, Outputs>(A.transpose(), C.transpose());
}
extern template WPILIB_DLLEXPORT bool
IsDetectable<Eigen::Dynamic, Eigen::Dynamic>(const Eigen::MatrixXd& A,
const Eigen::MatrixXd& C);
/**
* Converts a Pose2d into a vector of [x, y, theta].
*
@@ -341,12 +387,17 @@ constexpr Vectord<Inputs> ClampInputMaxMagnitude(const Vectord<Inputs>& u,
const Vectord<Inputs>& umin,
const Vectord<Inputs>& umax) {
Vectord<Inputs> result;
for (int i = 0; i < Inputs; ++i) {
for (int i = 0; i < u.rows(); ++i) {
result(i) = std::clamp(u(i), umin(i), umax(i));
}
return result;
}
extern template WPILIB_DLLEXPORT Eigen::VectorXd
ClampInputMaxMagnitude<Eigen::Dynamic>(const Eigen::VectorXd& u,
const Eigen::VectorXd& umin,
const Eigen::VectorXd& umax);
/**
* Renormalize all inputs if any exceeds the maximum magnitude. Useful for
* systems such as differential drivetrains.
@@ -366,4 +417,9 @@ Vectord<Inputs> DesaturateInputVector(const Vectord<Inputs>& u,
}
return u;
}
extern template WPILIB_DLLEXPORT Eigen::VectorXd
DesaturateInputVector<Eigen::Dynamic>(const Eigen::VectorXd& u,
double maxMagnitude);
} // namespace frc

View File

@@ -23,11 +23,11 @@ namespace frc {
* This holonomic drive controller can be used to follow trajectories using a
* holonomic drivetrain (i.e. swerve or mecanum). Holonomic trajectory following
* is a much simpler problem to solve compared to skid-steer style drivetrains
* because it is possible to individually control forward, sideways, and angular
* velocity.
* because it is possible to individually control field-relative x, y, and
* angular velocity.
*
* The holonomic drive controller takes in one PID controller for each
* direction, forward and sideways, and one profiled PID controller for the
* direction, field-relative x and y, and one profiled PID controller for the
* angular direction. Because the heading dynamics are decoupled from
* translations, users can specify a custom heading that the drivetrain should
* point toward. This heading reference is profiled for smoothness.

View File

@@ -34,6 +34,36 @@ auto NumericalJacobian(F&& f, const Vectord<Cols>& x) {
return result;
}
/**
* Returns numerical Jacobian with respect to x for f(x).
*
* @param f Vector-valued function from which to compute Jacobian.
* @param x Vector argument.
*/
template <typename F>
Eigen::MatrixXd NumericalJacobian(F&& f, const Eigen::VectorXd& x) {
constexpr double kEpsilon = 1e-5;
Eigen::MatrixXd result;
// It's more expensive, but +- epsilon will be more accurate
for (int i = 0; i < x.rows(); ++i) {
Eigen::VectorXd dX_plus = x;
dX_plus(i) += kEpsilon;
Eigen::VectorXd dX_minus = x;
dX_minus(i) -= kEpsilon;
Eigen::VectorXd partialDerivative =
(f(dX_plus) - f(dX_minus)) / (kEpsilon * 2.0);
if (i == 0) {
result.resize(partialDerivative.rows(), x.rows());
result.setZero();
}
result.col(i) = partialDerivative;
}
return result;
}
/**
* Returns numerical Jacobian with respect to x for f(x, u, ...).
*
@@ -54,6 +84,23 @@ auto NumericalJacobianX(F&& f, const Vectord<States>& x,
[&](const Vectord<States>& x) { return f(x, u, args...); }, x);
}
/**
* Returns numerical Jacobian with respect to x for f(x, u, ...).
*
* @tparam F Function object type.
* @tparam Args... Types of remaining arguments to f(x, u, ...).
* @param f Vector-valued function from which to compute Jacobian.
* @param x State vector.
* @param u Input vector.
* @param args Remaining arguments to f(x, u, ...).
*/
template <typename F, typename... Args>
auto NumericalJacobianX(F&& f, const Eigen::VectorXd& x,
const Eigen::VectorXd& u, Args&&... args) {
return NumericalJacobian(
[&](const Eigen::VectorXd& x) { return f(x, u, args...); }, x);
}
/**
* Returns numerical Jacobian with respect to u for f(x, u, ...).
*
@@ -74,4 +121,21 @@ auto NumericalJacobianU(F&& f, const Vectord<States>& x,
[&](const Vectord<Inputs>& u) { return f(x, u, args...); }, u);
}
/**
* Returns numerical Jacobian with respect to u for f(x, u, ...).
*
* @tparam F Function object type.
* @tparam Args... Types of remaining arguments to f(x, u, ...).
* @param f Vector-valued function from which to compute Jacobian.
* @param x State vector.
* @param u Input vector.
* @param args Remaining arguments to f(x, u, ...).
*/
template <typename F, typename... Args>
auto NumericalJacobianU(F&& f, const Eigen::VectorXd& x,
const Eigen::VectorXd& u, Args&&... args) {
return NumericalJacobian(
[&](const Eigen::VectorXd& u) { return f(x, u, args...); }, u);
}
} // namespace frc