aligator
0.10.0
A primal-dual augmented Lagrangian-type solver for nonlinear trajectory optimization.
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#include <aligator/modelling/autodiff/finite-difference.hpp>
Public Types | |
using | Scalar = _Scalar |
using | DynamicsModel = DynamicsModelTpl<Scalar> |
using | Manifold = ManifoldAbstractTpl<Scalar> |
using | Impl = internal::finite_difference_impl<Scalar, DynamicsModelTpl> |
using | Data = typename Impl::Data |
using | BaseData = DynamicsDataTpl<Scalar> |
Public Types inherited from aligator::DynamicsModelTpl< _Scalar > | |
using | Scalar |
using | Data |
using | Manifold |
Public Member Functions | |
ALIGATOR_DYNAMIC_TYPEDEFS (_Scalar) | |
DynamicsFiniteDifferenceHelper (xyz::polymorphic< Manifold > space, xyz::polymorphic< DynamicsModel > func, const Scalar fd_eps) | |
void | evaluate (const ConstVectorRef &x, const ConstVectorRef &u, const ConstVectorRef &xn, BaseData &data) const |
void | computeJacobians (const ConstVectorRef &x, const ConstVectorRef &u, const ConstVectorRef &xn, BaseData &data) const |
shared_ptr< BaseData > | createData () const |
Public Member Functions inherited from aligator::DynamicsModelTpl< _Scalar > | |
ALIGATOR_DYNAMIC_TYPEDEFS (_Scalar) | |
const Manifold & | space () const |
State space for the input. | |
const Manifold & | space_next () const |
State space for the output of this dynamics model. | |
virtual bool | isExplicit () const |
Check if this dynamics model is implicit or explicit. | |
int | nx1 () const |
int | nx2 () const |
DynamicsModelTpl (xyz::polymorphic< Manifold > space, const int nu) | |
Constructor for dynamics. | |
DynamicsModelTpl (xyz::polymorphic< Manifold > space, const int nu, xyz::polymorphic< Manifold > space_next) | |
Constructor for dynamics. This constructor assumes same dimension for the current and next state. | |
virtual void | evaluate (const ConstVectorRef &x, const ConstVectorRef &u, const ConstVectorRef &xn, Data &) const=0 |
virtual void | computeJacobians (const ConstVectorRef &x, const ConstVectorRef &u, const ConstVectorRef &xn, Data &) const=0 |
virtual void | computeVectorHessianProducts (const ConstVectorRef &x, const ConstVectorRef &u, const ConstVectorRef &xn, const ConstVectorRef &lbda, Data &data) const |
virtual | ~DynamicsModelTpl ()=default |
Additional Inherited Members | |
Public Attributes inherited from aligator::DynamicsModelTpl< _Scalar > | |
xyz::polymorphic< Manifold > | space_ |
State space for the input. | |
xyz::polymorphic< Manifold > | space_next_ |
State space for the output of this dynamics model. | |
const int | ndx1 |
State space dimension. | |
const int | nu |
Control dimension. | |
const int | ndx2 |
Next state space dimension. | |
Definition at line 223 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::Scalar = _Scalar |
Definition at line 224 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::DynamicsModel = DynamicsModelTpl<Scalar> |
Definition at line 226 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::Manifold = ManifoldAbstractTpl<Scalar> |
Definition at line 227 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::Impl = internal::finite_difference_impl<Scalar, DynamicsModelTpl> |
Definition at line 228 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::Data = typename Impl::Data |
Definition at line 229 of file finite-difference.hpp.
using aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::BaseData = DynamicsDataTpl<Scalar> |
Definition at line 230 of file finite-difference.hpp.
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inline |
Definition at line 234 of file finite-difference.hpp.
aligator::autodiff::DynamicsFiniteDifferenceHelper< _Scalar >::ALIGATOR_DYNAMIC_TYPEDEFS | ( | _Scalar | ) |
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inline |
Definition at line 239 of file finite-difference.hpp.
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inline |
Definition at line 244 of file finite-difference.hpp.
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inlinevirtual |
Reimplemented from aligator::DynamicsModelTpl< _Scalar >.
Definition at line 249 of file finite-difference.hpp.