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Lis (linear algebra library)
Parallel software library for linear algebra From Wikipedia, the free encyclopedia
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Lis (Library of Iterative Solvers for linear systems; pronounced lis]) is a scalable parallel software library to solve discretized linear equations and eigenvalue problems that mainly arise from the numerical solution of partial differential equations using iterative methods.[1][2][3] Although it is designed for parallel computers, the library can be used without being conscious of parallel processing.
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Features
Lis provides facilities for:
- Automatic program configuration
- NUMA aware hybrid implementation with MPI and OpenMP
- Exchangeable dense and sparse matrix storage formats
- Basic linear algebra operations for dense and sparse matrices
- Parallel iterative methods for linear equations and eigenvalue problems
- Parallel preconditioners for iterative methods
- Quadruple precision floating point operations
- Performance analysis
- Command-line interface to solvers and benchmarks
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Example
A C program to solve the linear equation is written as follows:
#include <stdio.h>
#include "lis_config.h"
#include "lis.h"
LIS_INT main(LIS_INT argc, char* argv[])
{
LIS_MATRIX A;
LIS_VECTOR b, x;
LIS_SOLVER solver;
LIS_INT iter;
double time;
lis_initialize(&argc, &argv);
lis_matrix_create(LIS_COMM_WORLD, &A);
lis_vector_create(LIS_COMM_WORLD, &b);
lis_vector_create(LIS_COMM_WORLD, &x);
lis_input_matrix(A, argv[1]);
lis_input_vector(b, argv[2]);
lis_vector_duplicate(A, &x);
lis_solver_create(&solver);
lis_solver_set_optionC(solver);
lis_solve(A, b, x, solver);
lis_solver_get_iter(solver, &iter);
lis_solver_get_time(solver, &time);
printf("number of iterations = %d\n", iter);
printf("elapsed time = %e\n", time);
lis_output_vector(x, LIS_FMT_MM, argv[3]);
lis_solver_destroy(solver);
lis_matrix_destroy(A);
lis_vector_destroy(b);
lis_vector_destroy(x);
lis_finalize();
return 0;
}
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System requirements
Installing Lis requires a C compiler. If you wish to use the Fortran interface, a Fortran compiler is needed, and the algebraic multigrid preconditioner requires a Fortran 90 compiler.[4] For parallel computing environments, an OpenMP or MPI library is necessary. Lis supports both the Matrix Market and Harwell-Boeing formats for importing and exporting user data.
Packages that use Lis
See also
References
External links
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