📄 lnmatrxb.h
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/* ARPACK++ v1.0 8/1/1997 c++ interface to ARPACK code. MODULE LNMatrxB.h Function template for the matrix | T -I | |-I T -I | A = | -I T | | ... -I| | -I T| derived from the standard central difference discretization of the 2-dimensional convection-diffusion operator (Laplacian u) + rho*(du/dx) on a unit square with zero Dirichlet boundary conditions. When rho*h/2 <= 1, the discrete convection-diffusion operator has real eigenvalues. When rho*h/2 > 1, it has COMPLEX eigenvalues. ARPACK Authors Richard Lehoucq Danny Sorensen Chao Yang Dept. of Computational & Applied Mathematics Rice University Houston, Texas*/#ifndef LNMATRXB_H#define LNMATRXB_H#include <math.h>template<class FLOAT, class INT>void BlockTridMatrix(INT nx, INT& n, INT& nnz, FLOAT* &A, INT* &irow, INT* &pcol){ // Defining internal variables. INT i, j; FLOAT h, h2, df; FLOAT dd, dl, du; // Defining constants. const FLOAT rho = 0.0; h = 1.0/FLOAT(nx+1); h2 = h*h; dd = 4.0/h2; df = -1.0/h2; dl = df - 5.0e-1*rho/h; du = df + 5.0e-1*rho/h; // Defining the number of columns and nonzero elements of matrix. n = nx*nx; nnz = 5*n-4*nx; // Creating output vectors. A = new FLOAT[nnz]; irow = new INT[nnz]; pcol = new INT[n+1]; // Creating matrix. pcol[0] = 0; i = 0; for (j = 0; j < n; j++) { if (j >= nx) { A[i] = df; irow[i++] = j-nx; } if ((j%nx) != 0) { A[i] = du; irow[i++] = j-1; } A[i] = dd; irow[i++] = j; if (((j+1)%nx) != 0) { A[i] = dl; irow[i++] = j+1; } if (j < n-nx) { A[i] = df; irow[i++] = j+nx; } pcol[j+1] = i; }} // BlockTridMatrix.#endif // LNMATRXB_H
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