Public Types | Public Member Functions | Public Attributes | List of all members
Eigen::FiniteDiffChainJacobian< Functor, mode > Class Template Reference

#include <finitediff_chain_jacobian.h>

Inheritance diagram for Eigen::FiniteDiffChainJacobian< Functor, mode >:
Inheritance graph
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Public Types

enum  { InputsAtCompileTime = InputType::RowsAtCompileTime, ValuesAtCompileTime = ValueType::RowsAtCompileTime, JacobianInputsAtCompileTime = Functor::JacobianColsAtCompileTime }
 
typedef JacobianType::Index Index
 
typedef Matrix< Scalar, JacobianInputsAtCompileTime, 1 > InputJacobianRowType
 
typedef Functor::InputType InputType
 
typedef Matrix< Scalar, ValuesAtCompileTime, JacobianInputsAtCompileTimeJacobianType
 
typedef ValueType::Scalar Scalar
 
typedef std::function< void(const InputJacobianRowType &, InputType &)> UpdateFunctionCallbackType
 
typedef Functor::ValueType ValueType
 

Public Member Functions

 FiniteDiffChainJacobian (Scalar epsfcn=0.)
 
 FiniteDiffChainJacobian (const Functor &f, Scalar epsfcn=0.)
 
 FiniteDiffChainJacobian (const Functor &f, UpdateFunctionCallbackType update, Scalar epsfcn=0.)
 
template<typename T0 >
 FiniteDiffChainJacobian (const T0 &a0, Scalar epsfcn=0.)
 
template<typename T0 , typename T1 >
 FiniteDiffChainJacobian (const T0 &a0, const T1 &a1, Scalar epsfcn=0.)
 
template<typename T0 , typename T1 , typename T2 >
 FiniteDiffChainJacobian (const T0 &a0, const T1 &a1, const T2 &a2, Scalar epsfcn=0.)
 
template<typename T0 >
 FiniteDiffChainJacobian (UpdateFunctionCallbackType update, Scalar epsfcn=0., const T0 &a0)
 
template<typename T0 , typename T1 >
 FiniteDiffChainJacobian (UpdateFunctionCallbackType update, Scalar epsfcn=0., const T0 &a0, const T1 &a1)
 
template<typename T0 , typename T1 , typename T2 >
 FiniteDiffChainJacobian (UpdateFunctionCallbackType update, Scalar epsfcn=0., const T0 &a0, const T1 &a1, const T2 &a2)
 
EIGEN_STRONG_INLINE int operator() (const InputJacobianRowType &_jx, ValueType &v) const
 
int operator() (const InputJacobianRowType &_jx, ValueType &v, JacobianType &jac) const
 

Public Attributes

Scalar epsfcn_
 
UpdateFunctionCallbackType update_ = [](const InputJacobianRowType &jx, InputType &x) { x = jx; }
 

Detailed Description

template<typename Functor, NumericalDiffMode mode = Forward>
class Eigen::FiniteDiffChainJacobian< Functor, mode >

Definition at line 21 of file finitediff_chain_jacobian.h.

Member Typedef Documentation

template<typename Functor, NumericalDiffMode mode = Forward>
typedef JacobianType::Index Eigen::FiniteDiffChainJacobian< Functor, mode >::Index

Definition at line 37 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef Matrix<Scalar, JacobianInputsAtCompileTime, 1> Eigen::FiniteDiffChainJacobian< Functor, mode >::InputJacobianRowType

Definition at line 36 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef Functor::InputType Eigen::FiniteDiffChainJacobian< Functor, mode >::InputType

Definition at line 24 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef Matrix<Scalar, ValuesAtCompileTime, JacobianInputsAtCompileTime> Eigen::FiniteDiffChainJacobian< Functor, mode >::JacobianType

Definition at line 35 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef ValueType::Scalar Eigen::FiniteDiffChainJacobian< Functor, mode >::Scalar

Definition at line 26 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef std::function<void(const InputJacobianRowType &, InputType &)> Eigen::FiniteDiffChainJacobian< Functor, mode >::UpdateFunctionCallbackType

Definition at line 39 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
typedef Functor::ValueType Eigen::FiniteDiffChainJacobian< Functor, mode >::ValueType

Definition at line 25 of file finitediff_chain_jacobian.h.

Member Enumeration Documentation

template<typename Functor, NumericalDiffMode mode = Forward>
anonymous enum
Enumerator
InputsAtCompileTime 
ValuesAtCompileTime 
JacobianInputsAtCompileTime 

Definition at line 28 of file finitediff_chain_jacobian.h.

Constructor & Destructor Documentation

template<typename Functor, NumericalDiffMode mode = Forward>
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( Scalar  epsfcn = 0.)
inline

Definition at line 44 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( const Functor &  f,
Scalar  epsfcn = 0. 
)
inline

Definition at line 45 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( const Functor &  f,
UpdateFunctionCallbackType  update,
Scalar  epsfcn = 0. 
)
inline

Definition at line 46 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( const T0 &  a0,
Scalar  epsfcn = 0. 
)
inline

Definition at line 59 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 , typename T1 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( const T0 &  a0,
const T1 &  a1,
Scalar  epsfcn = 0. 
)
inline

Definition at line 63 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 , typename T1 , typename T2 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( const T0 &  a0,
const T1 &  a1,
const T2 &  a2,
Scalar  epsfcn = 0. 
)
inline

Definition at line 67 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( UpdateFunctionCallbackType  update,
Scalar  epsfcn = 0.,
const T0 &  a0 
)
inline

Definition at line 72 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 , typename T1 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( UpdateFunctionCallbackType  update,
Scalar  epsfcn = 0.,
const T0 &  a0,
const T1 &  a1 
)
inline

Definition at line 76 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
template<typename T0 , typename T1 , typename T2 >
Eigen::FiniteDiffChainJacobian< Functor, mode >::FiniteDiffChainJacobian ( UpdateFunctionCallbackType  update,
Scalar  epsfcn = 0.,
const T0 &  a0,
const T1 &  a1,
const T2 &  a2 
)
inline

Definition at line 80 of file finitediff_chain_jacobian.h.

Member Function Documentation

template<typename Functor, NumericalDiffMode mode = Forward>
EIGEN_STRONG_INLINE int Eigen::FiniteDiffChainJacobian< Functor, mode >::operator() ( const InputJacobianRowType _jx,
ValueType v 
) const
inline

Definition at line 110 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
int Eigen::FiniteDiffChainJacobian< Functor, mode >::operator() ( const InputJacobianRowType _jx,
ValueType v,
JacobianType jac 
) const
inline

Definition at line 118 of file finitediff_chain_jacobian.h.

Member Data Documentation

template<typename Functor, NumericalDiffMode mode = Forward>
Scalar Eigen::FiniteDiffChainJacobian< Functor, mode >::epsfcn_

Definition at line 42 of file finitediff_chain_jacobian.h.

template<typename Functor, NumericalDiffMode mode = Forward>
UpdateFunctionCallbackType Eigen::FiniteDiffChainJacobian< Functor, mode >::update_ = [](const InputJacobianRowType &jx, InputType &x) { x = jx; }

Definition at line 41 of file finitediff_chain_jacobian.h.


The documentation for this class was generated from the following file:


exotica_core
Author(s): Yiming Yang, Michael Camilleri
autogenerated on Sat Apr 10 2021 02:34:49