📄 compgreg.cc
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/* ARPACK++ v1.0 8/1/1997 c++ interface to ARPACK code. MODULE CompGReg.cc. Example program that illustrates how to solve a complex generalized eigenvalue problem in regular mode using the ARCompGenEig class. 1) Problem description: In this example we try to solve A*x = B*x*lambda in regular mode, where A and B are derived from the finite element discretization of the 1-dimensional convection-diffusion operator (d^2u/dx^2) + rho*(du/dx) on the interval [0,1] with zero boundary conditions using piecewise linear elements. 2) Data structure used to represent matrix A: When using ARCompGenEig, the user is required to provide some classes that contain as member functions the matrix-vector products w = OPv = inv(B)*A*v and w = B*v. In this example, ComplexGenProblemA is a class that contains a member function, MultOPv(v,w), that takes a vector v and returns the product OPv in w. It also contains an object, B, that stores matrix B data. The product Bv is performed by MultMv, a member function of B. 3) Included header files: File Contents ----------- ------------------------------------------- cgenprba.h The ComplexGenProblemA class definition. argcomp.h The ARCompGenEig class definition. compgsl.h The Solution function. 4) ARPACK Authors: Richard Lehoucq Kristyn Maschhoff Danny Sorensen Chao Yang Dept. of Computational & Applied Mathematics Rice University Houston, Texas*/#include "cgenprba.h"#include "compgsol.h"#include "argcomp.h"template<class T>void Test(T type){ // Creating a complex problem with n = 100. ComplexGenProblemA<T> P(100); // n = 100. // Defining what we need: the four eigenvectors with largest magnitude. // P.MultOPv is the function that performs the product w <- OPv. // P.B.MultMv is the function that performs the product w <- Bv. ARCompGenEig<T, ComplexGenProblemA<T>, ComplexMatrixD<T> > dprob(P.A.ncols(), 4, &P, &ComplexGenProblemA<T>::MultOPv, &P.B, &ComplexMatrixD<T>::MultMv); // Finding eigenvalues and eigenvectors. dprob.FindEigenvectors(); // Printing solution. Solution(P.A, P.B, dprob);} // Test.main(){ // Solving a single precision problem with n = 100.#ifndef __SUNPRO_CC Test((float)0.0);#endif // Solving a double precision problem with n = 100. Test((double)0.0);} // main
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