本文整理汇总了C++中eigen::MatrixXd::noalias方法的典型用法代码示例。如果您正苦于以下问题：C++ MatrixXd::noalias方法的具体用法？C++ MatrixXd::noalias怎么用？C++ MatrixXd::noalias使用的例子？那么恭喜您, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在类eigen::MatrixXd的用法示例。
在下文中一共展示了MatrixXd::noalias方法的1个代码示例，这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞，您的评价将有助于系统推荐出更棒的C++代码示例。
示例1: correct
//.........这里部分代码省略.........
// Now build the sub-matrices from the full-sized matrices
for (size_t i = 0; i < updateSize; ++i)
{
measurementSubset(i) = measurement.measurement_(updateIndices[i]);
stateSubset(i) = state_(updateIndices[i]);
for (size_t j = 0; j < updateSize; ++j)
{
measurementCovarianceSubset(i, j) = measurement.covariance_(updateIndices[i], updateIndices[j]);
}
// Handle negative (read: bad) covariances in the measurement. Rather
// than exclude the measurement or make up a covariance, just take
// the absolute value.
if (measurementCovarianceSubset(i, i) < 0)
{
FB_DEBUG("WARNING: Negative covariance for index " << i <<
" of measurement (value is" << measurementCovarianceSubset(i, i) <<
"). Using absolute value...\n");
measurementCovarianceSubset(i, i) = ::fabs(measurementCovarianceSubset(i, i));
}
// If the measurement variance for a given variable is very
// near 0 (as in e-50 or so) and the variance for that
// variable in the covariance matrix is also near zero, then
// the Kalman gain computation will blow up. Really, no
// measurement can be completely without error, so add a small
// amount in that case.
if (measurementCovarianceSubset(i, i) < 1e-9)
{
FB_DEBUG("WARNING: measurement had very small error covariance for index " << updateIndices[i] <<
". Adding some noise to maintain filter stability.\n");
measurementCovarianceSubset(i, i) = 1e-9;
}
}
// The state-to-measurement function, h, will now be a measurement_size x full_state_size
// matrix, with ones in the (i, i) locations of the values to be updated
for (size_t i = 0; i < updateSize; ++i)
{
stateToMeasurementSubset(i, updateIndices[i]) = 1;
}
FB_DEBUG("Current state subset is:\n" << stateSubset <<
"\nMeasurement subset is:\n" << measurementSubset <<
"\nMeasurement covariance subset is:\n" << measurementCovarianceSubset <<
"\nState-to-measurement subset is:\n" << stateToMeasurementSubset << "\n");
// (1) Compute the Kalman gain: K = (PH') / (HPH' + R)
Eigen::MatrixXd pht = estimateErrorCovariance_ * stateToMeasurementSubset.transpose();
Eigen::MatrixXd hphrInv = (stateToMeasurementSubset * pht + measurementCovarianceSubset).inverse();
kalmanGainSubset.noalias() = pht * hphrInv;
innovationSubset = (measurementSubset - stateSubset);
// Wrap angles in the innovation
for (size_t i = 0; i < updateSize; ++i)
{
if (updateIndices[i] == StateMemberRoll ||
updateIndices[i] == StateMemberPitch ||
updateIndices[i] == StateMemberYaw)
{
while (innovationSubset(i) < -PI)
{
innovationSubset(i) += TAU;
}
while (innovationSubset(i) > PI)
{
innovationSubset(i) -= TAU;
}
}
}
// (2) Check Mahalanobis distance between mapped measurement and state.
if (checkMahalanobisThreshold(innovationSubset, hphrInv, measurement.mahalanobisThresh_))
{
// (3) Apply the gain to the difference between the state and measurement: x = x + K(z - Hx)
state_.noalias() += kalmanGainSubset * innovationSubset;
// (4) Update the estimate error covariance using the Joseph form: (I - KH)P(I - KH)' + KRK'
Eigen::MatrixXd gainResidual = identity_;
gainResidual.noalias() -= kalmanGainSubset * stateToMeasurementSubset;
estimateErrorCovariance_ = gainResidual * estimateErrorCovariance_ * gainResidual.transpose();
estimateErrorCovariance_.noalias() += kalmanGainSubset *
measurementCovarianceSubset *
kalmanGainSubset.transpose();
// Handle wrapping of angles
wrapStateAngles();
FB_DEBUG("Kalman gain subset is:\n" << kalmanGainSubset <<
"\nInnovation is:\n" << innovationSubset <<
"\nCorrected full state is:\n" << state_ <<
"\nCorrected full estimate error covariance is:\n" << estimateErrorCovariance_ <<
"\n\n---------------------- /Ekf::correct ----------------------\n");
}
}