HCL_RestrictedBiLinearOp_d creates one of the three linear operators related to a bilinear operator
![]() | HCL_RestrictedBiLinearOp_d ( const HCL_BiLinearOp_d * t, int of, const HCL_Vector_d & v ) Usual constructor; needs a pointer to the underlying bilinear operator, a flag indicating which restricted operator is to be represented (1, 2, or 3), and the fixed vector |
![]() | Domain () const Domain space access |
![]() | Range () const Range space access |
![]() | Image ( const HCL_Vector_d & x, HCL_Vector_d & y ) const Image compute the action of the operator on x, giving y. |
![]() | AdjImage ( const HCL_Vector_d & y, HCL_Vector_d & x ) const AdjImage computes the action of the adjoint on y, giving x |
![]() | InvImage (const HCL_Vector_d & y, HCL_Vector_d & x) const InvImage computes the action of the inverse on y, giving x |
![]() | InvAdjImage (const HCL_Vector_d & x, HCL_Vector_d & y) const InvAdjImage computes the action of the inverse adjoint on x, giving y |
![]() | Write ( ostream & str ) const Write invokes the Write method of the underlying bilinear operator |
HCL_RestrictedBiLinearOp_d creates one of the three linear operators related to a bilinear operator. Supposeis a bilinear operator represented by an instance of HCL_BiLinearOp_d. The three related operators are
![]()
![]()
Note that to define
, a fixed x in X is required; similarly y in Y defines
, and z in Z defines
. Note also that the fourth natural operator,
turns out to be the adjoint of
.
This class is concrete: all of its methods are implemented.
virtual HCL_VectorSpace_d& Domain() const
virtual HCL_VectorSpace_d& Range() const
virtual void Image( const HCL_Vector_d & x, HCL_Vector_d & y ) const
virtual void AdjImage( const HCL_Vector_d & y, HCL_Vector_d & x ) const
virtual void InvImage(const HCL_Vector_d & y, HCL_Vector_d & x) const
virtual void InvAdjImage(const HCL_Vector_d & x, HCL_Vector_d & y) const
virtual ostream& Write( ostream & str ) const
alphabetic index hierarchy of classes
this page has been generated automatically by doc++
(c)opyright by Malte Zöckler, Roland Wunderling
contact: doc++@zib.de