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allwpilib/wpimath/src/main/native/cpp/controller/DifferentialDriveAccelerationLimiter.cpp

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// Copyright (c) FIRST and other WPILib contributors.
// Open Source Software; you can modify and/or share it under the terms of
// the WPILib BSD license file in the root directory of this project.
#include "frc/controller/DifferentialDriveAccelerationLimiter.h"
#include <utility>
#include "Eigen/QR"
using namespace frc;
DifferentialDriveAccelerationLimiter::DifferentialDriveAccelerationLimiter(
LinearSystem<2, 2, 2> system, units::meter_t trackwidth,
units::meters_per_second_squared_t maxLinearAccel,
units::radians_per_second_squared_t maxAngularAccel)
: m_system{std::move(system)},
m_trackwidth{trackwidth},
m_maxLinearAccel{maxLinearAccel},
m_maxAngularAccel{maxAngularAccel} {}
DifferentialDriveAccelerationLimiter::WheelVoltages
DifferentialDriveAccelerationLimiter::Calculate(
units::meters_per_second_t leftVelocity,
units::meters_per_second_t rightVelocity, units::volt_t leftVoltage,
units::volt_t rightVoltage) {
Vectord<2> u{leftVoltage.value(), rightVoltage.value()};
// Find unconstrained wheel accelerations
Vectord<2> x{leftVelocity.value(), rightVelocity.value()};
Vectord<2> dxdt = m_system.A() * x + m_system.B() * u;
// Converts from wheel accelerations to linear and angular acceleration
// a = (dxdt(0) + dxdt(1)) / 2.0
// alpha = (dxdt(1) - dxdt(0)) / trackwidth
Matrixd<2, 2> M{{0.5, 0.5},
{-1.0 / m_trackwidth.value(), 1.0 / m_trackwidth.value()}};
// Convert to linear and angular accelerations, constrain them, then convert
// back
Vectord<2> accels = M * dxdt;
if (accels(0) > m_maxLinearAccel.value()) {
accels(0) = m_maxLinearAccel.value();
} else if (accels(0) < -m_maxLinearAccel.value()) {
accels(0) = -m_maxLinearAccel.value();
}
if (accels(1) > m_maxAngularAccel.value()) {
accels(1) = m_maxAngularAccel.value();
} else if (accels(1) < -m_maxAngularAccel.value()) {
accels(1) = -m_maxAngularAccel.value();
}
dxdt = M.householderQr().solve(accels);
// Find voltages for the given wheel accelerations
// dx/dt = Ax + Bu
// u = B⁻¹(dx/dt - Ax)
u = m_system.B().householderQr().solve(dxdt - m_system.A() * x);
return {units::volt_t{u(0)}, units::volt_t{u(1)}};
}