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itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows > Class Template Reference
[Numerics]

wrapper of the vnl_symmetric_eigensystem algorithm. More...

#include <itkSymmetricEigenSystem.h>

Inheritance diagram for itk::SymmetricEigenSystem:

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List of all members.

Public Types

typedef SymmetricEigenSystem Self
typedef Object Superclass
typedef SmartPointer< SelfPointer
typedef SmartPointer< const
Self
ConstPointer
typedef FixedArray< TMatrixElement,
VNumberOfRows > 
ArrayType
typedef FixedArray< ArrayType,
VNumberOfRows > 
Array2DType
typedef Array2DType EigenVectorArrayType
typedef ArrayType EigenValueArrayType
typedef Matrix< TMatrixElement,
VNumberOfRows, VNumberOfRows > 
MatrixType
typedef vnl_symmetric_eigensystem<
TMatrixElement > 
InternalEigenSystemType

Public Methods

virtual const char * GetClassName () const
EigenVectorArrayTypeGetEigenVectors ()
EigenValueArrayTypeGetEigenValues ()
void Update ()
virtual void SetMatrix (MatrixType *_arg)
MatrixTypeGetMatrix ()
virtual void SetUseAbsoluteOrder (bool _arg)
virtual bool GetUseAbsoluteOrder ()

Static Public Methods

Pointer New ()

Protected Methods

 SymmetricEigenSystem ()
virtual ~SymmetricEigenSystem ()
void PrintSelf (std::ostream &os, Indent indent) const
void GenerateData ()

Detailed Description

template<class TMatrixElement, int VNumberOfRows>
class itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >

wrapper of the vnl_symmetric_eigensystem algorithm.

Definition at line 34 of file itkSymmetricEigenSystem.h.


Member Typedef Documentation

template<class TMatrixElement, int VNumberOfRows>
typedef FixedArray< ArrayType, VNumberOfRows > itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::Array2DType
 

2D array typedef

Definition at line 53 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef FixedArray< TMatrixElement, VNumberOfRows > itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::ArrayType
 

1D array typedef

Definition at line 50 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef SmartPointer<const Self> itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::ConstPointer
 

Reimplemented from itk::Object.

Definition at line 41 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef ArrayType itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::EigenValueArrayType
 

Array type for eigen values

Definition at line 59 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef Array2DType itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::EigenVectorArrayType
 

Array for eigen vectors

Definition at line 56 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef vnl_symmetric_eigensystem< TMatrixElement > itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::InternalEigenSystemType
 

Internal eigen sytem type.

Definition at line 65 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef Matrix< TMatrixElement, VNumberOfRows, VNumberOfRows > itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::MatrixType
 

Matrix Type

Definition at line 62 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef SmartPointer<Self> itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::Pointer
 

Reimplemented from itk::Object.

Definition at line 40 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef SymmetricEigenSystem itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::Self
 

Standard "Self" typedef.

Reimplemented from itk::Object.

Definition at line 38 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
typedef Object itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::Superclass
 

Reimplemented from itk::Object.

Definition at line 39 of file itkSymmetricEigenSystem.h.


Constructor & Destructor Documentation

template<class TMatrixElement, int VNumberOfRows>
itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::SymmetricEigenSystem   [protected]
 

template<class TMatrixElement, int VNumberOfRows>
virtual itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::~SymmetricEigenSystem   [protected, virtual]
 


Member Function Documentation

template<class TMatrixElement, int VNumberOfRows>
void itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GenerateData   [protected]
 

Produces the eigen vectors and values.

template<class TMatrixElement, int VNumberOfRows>
virtual const char* itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GetClassName   const [virtual]
 

Run-time type information (and related methods).

Reimplemented from itk::Object.

template<class TMatrixElement, int VNumberOfRows>
EigenValueArrayType* itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GetEigenValues   [inline]
 

returns the eigen values in an 1D array

Definition at line 88 of file itkSymmetricEigenSystem.h.

References HardConnectedComponentImageFilter::GenerateData().

template<class TMatrixElement, int VNumberOfRows>
EigenVectorArrayType* itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GetEigenVectors   [inline]
 

returns the eigen vectors in a 2D array

Definition at line 84 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
MatrixType* itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GetMatrix void    [inline]
 

Set/Get the target matrix for the eigen analysis

Definition at line 69 of file itkSymmetricEigenSystem.h.

template<class TMatrixElement, int VNumberOfRows>
virtual bool itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::GetUseAbsoluteOrder   [virtual]
 

Set/Get the absolute order flag. By setting this flag true, after the calculation of eigen vectors and values, if the absolute eigen value of eigen vector[j > i] is greater that of eigen vector[i], reorder the eigen vectors so that every absolute eigen values of eigen vector[j < i] is always greater than or equal to that of the eigen vectors[i]

template<class TMatrixElement, int VNumberOfRows>
Pointer itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::New   [static]
 

Method for creation through the object factory.

Reimplemented from itk::Object.

template<class TMatrixElement, int VNumberOfRows>
void itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::PrintSelf std::ostream &    os,
Indent    indent
const [protected, virtual]
 

Methods invoked by Print() to print information about the object including superclasses. Typically not called by the user (use Print() instead) but used in the hierarchical print process to combine the output of several classes.

Reimplemented from itk::Object.

template<class TMatrixElement, int VNumberOfRows>
virtual void itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::SetMatrix MatrixType   _arg [virtual]
 

Set/Get the target matrix for the eigen analysis

template<class TMatrixElement, int VNumberOfRows>
virtual void itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::SetUseAbsoluteOrder bool    _arg [virtual]
 

Set/Get the absolute order flag. By setting this flag true, after the calculation of eigen vectors and values, if the absolute eigen value of eigen vector[j > i] is greater that of eigen vector[i], reorder the eigen vectors so that every absolute eigen values of eigen vector[j < i] is always greater than or equal to that of the eigen vectors[i]

template<class TMatrixElement, int VNumberOfRows>
void itk::SymmetricEigenSystem< TMatrixElement, VNumberOfRows >::Update void    [inline]
 

dummy method that calls the GenerateData method to produce the eigen vectors and values.

Definition at line 93 of file itkSymmetricEigenSystem.h.

References HardConnectedComponentImageFilter::GenerateData(), and HardConnectedComponentImageFilter::PrintSelf().


The documentation for this class was generated from the following file:
Generated at Fri May 21 01:21:33 2004 for ITK by doxygen 1.2.15 written by Dimitri van Heesch, © 1997-2000