24 #ifndef EIGENFACTORPOINT_HPP_ 25 #define EIGENFACTORPOINT_HPP_ 28 #include "mrob/factor.hpp" 29 #include "mrob/factors/EigenFactorPlane.hpp" 30 #include <unordered_map> 32 #include <Eigen/StdVector> 33 #include "mrob/SE3.hpp" 81 std::deque<Mat31, Eigen::aligned_allocator<Mat31>> r_,transformed_mu_;
robustFactorType
Definition: factor.hpp:87
void evaluate_jacobians() override
Definition: EigenFactorPoint.cpp:68
void evaluate_chi2() override
Definition: EigenFactorPoint.cpp:93
Definition: EigenFactorPlane.hpp:55
EigenFactorPoint(Factor::robustFactorType robust_type=Factor::robustFactorType::QUADRATIC)
Definition: EigenFactorPoint.cpp:33
Special Euclidean (group) in 3d Is the group representing rotations and translations, that is, rigid body transformations. SE3 = {T = [R t] | R SO3 , t Re^3 } [0 1] Associated to the groups of RBT, there is the Lie algebra se3 representing the same transformation in the tangent space around the identity. Particularly, xi =[w , v] Re^6, where w Re^3 represents the rotation and v the translation. We will preserve this order in this class.
Definition: matrix_base.hpp:36
void evaluate_residuals() override
Definition: EigenFactorPoint.cpp:38
Definition: EigenFactorPoint.hpp:56