TMatrixDSymEigen

class TMatrixDSymEigen

    protected:

      static void MakeEigenVectors(TMatrixD& v, TVectorD& d, TVectorD& e)
      static void MakeTridiagonal(TMatrixD& v, TVectorD& d, TVectorD& e)

    public:

                        TMatrixDSymEigen()
                        TMatrixDSymEigen(const TMatrixDSym& a)
                        TMatrixDSymEigen(const TMatrixDSymEigen& another)
                virtual ~TMatrixDSymEigen()
         static TClass* Class()
        const TVectorD& GetEigenValues() const
        const TMatrixD& GetEigenVectors() const
        virtual TClass* IsA() const
      TMatrixDSymEigen& operator=(const TMatrixDSymEigen& source)
           virtual void ShowMembers(TMemberInspector& insp, char* parent)
           virtual void Streamer(TBuffer& b)
                   void StreamerNVirtual(TBuffer& b)

Data Members

    protected:

      TMatrixD fEigenVectors  Eigen-vectors of matrix
      TVectorD fEigenValues   Eigen-values

    public:

      static const enum TMatrixDSymEigen:: kWorkMax  

Class Description

                                                                      
 TMatrixDSymEigen                                                     
                                                                      
 Eigenvalues and eigenvectors of a real symmetric matrix.             
                                                                      
 If A is symmetric, then A = V*D*V' where the eigenvalue matrix D is  
 diagonal and the eigenvector matrix V is orthogonal. That is, the    
 diagonal values of D are the eigenvalues, and V*V' = I, where I is   
 the identity matrix.  The columns of V represent the eigenvectors in 
 the sense that A*V = V*D.                                            
                                                                      

 This is derived from the Algol procedures tred2 by Bowdler, Martin, Reinsch, and
 Wilkinson, Handbook for Auto. Comp., Vol.ii-Linear Algebra, and the corresponding
 Fortran subroutine in EISPACK.

 Symmetric tridiagonal QL algorithm.
 This is derived from the Algol procedures tql2, by Bowdler, Martin, Reinsch, and
 Wilkinson, Handbook for Auto. Comp., Vol.ii-Linear Algebra, and the corresponding
 Fortran subroutine in EISPACK.

Inline Functions

                     void ~TMatrixDSymEigen()
         TMatrixDSymEigen TMatrixDSymEigen(const TMatrixDSymEigen& another)
          const TMatrixD& GetEigenVectors() const
          const TVectorD& GetEigenValues() const
        TMatrixDSymEigen& operator=(const TMatrixDSymEigen& source)
                  TClass* Class()
                  TClass* IsA() const
                     void ShowMembers(TMemberInspector& insp, char* parent)
                     void Streamer(TBuffer& b)
                     void StreamerNVirtual(TBuffer& b)