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📄 sgenprbb.h

📁 ARPACK is a collection of Fortran77 subroutines designed to solve large scale eigenvalue problems.
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/*   ARPACK++ v1.0 8/1/1997   c++ interface to ARPACK code.   MODULE SGenPrbB.h   Very simple template class intended to illustrate how to    use ARPACK++ to find some few eigenvalues and eigenvectors    of symmetric generalized problems in shift and invert,   buckling and Cayley modes.   ARPACK Authors      Richard Lehoucq      Danny Sorensen      Chao Yang      Dept. of Computational & Applied Mathematics      Rice University      Houston, Texas*/#ifndef SGENPRBB_H#define SGENPRBB_H#include "blas1c.h"#include "lapackc.h"#include "smatrixc.h"#include "smatrixd.h"template<class T>class SymGenProblemB { private:  int  n, decsize;  int  *ipiv;  T    shift;  T    *Ad, *Adl, *Adu, *Adu2;  void FactorDataDeallocate();  // Eliminates the data structure used on matrix factorization.  void FactorOP();  // Factors (A-shift*B). public:  SymMatrixC<T> A;  SymMatrixD<T> B;  void MultAv(T* v, T* w) { A.MultMv(v,w); }  // Matrix-vector product w <- A*v,  // where the matrix is the 1 dimensional discrete Laplacian on  // the interval [0,1] with zero Dirichlet boundary conditions.  void MultBv(T* v, T* w) { B.MultMv(v,w); }  // Matrix-vector product w <- B*v,  // where the matrix is the 1 dimensional mass matrix  // on the interval [0,1].  void MultOPv(T* v, T* w);  // Matrix-vector product w <- inv(A-shift*B)*v.  SymGenProblemB(int nx, T shiftp);  // Constructor.  ~SymGenProblemB();  // Destructor}; // SymGenProblemBtemplate<class T>inline void SymGenProblemB<T>::FactorDataDeallocate(){  delete[] Ad;  delete[] Adl;  delete[] Adu;  delete[] Adu2;  delete[] ipiv;} // FactorDataDeallocate.template<class T>void SymGenProblemB<T>::FactorOP(){  int  i, ierr;  T    h, r1, r2;  const T one  = 1.0;  const T two  = 2.0;  const T four = 4.0;  const T six  = 6.0;  if (decsize != n) {    decsize = n;    FactorDataDeallocate();    Ad   = new T[n];    Adl  = new T[n];    Adu  = new T[n];    Adu2 = new T[n];    ipiv = new int[n];  }  h  = one/T(n+1);  r1 =  two/h - shift*h*four/six;  r2 = -one/h - shift*h*one/six;  for (i=0; i<n; i++) {    Ad[i]  = r1;    Adl[i] = r2;  }  copy(n, Adl, 1, Adu, 1);  gttrf(n, Adl, Ad, Adu, Adu2, ipiv, ierr);} // FactorOP.template<class T>void SymGenProblemB<T>::MultOPv(T* v, T* w){  int  ierr;  char *type = "N";  copy(n, v, 1, w, 1);  gttrs(type, n, 1, Adl, Ad, Adu, Adu2, ipiv, w, n, ierr);} // MultOPv.template<class T>inline SymGenProblemB<T>::SymGenProblemB(int nx, T shiftp): A(nx), B(nx){  shift   = shiftp;  decsize = 0;  Ad      = 0;  Adl     = 0;  Adu     = 0;  Adu2    = 0;  ipiv    = 0;  n       = A.ncols();   FactorOP();} // Constructor.template<class T>inline SymGenProblemB<T>::~SymGenProblemB(){  FactorDataDeallocate();} // Destructor.#endif // SGENPRBB_H

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