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GRSIM: A FORTRAN subroutine for the solution of non-symmetric linear systems

机译:GRSIM:用于非对称线性系统求解的FORTRAN子例程

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摘要

A FORTRAN subroutine called GRSIM subroutine is presented for the iterative solution of a set of non-symmetric linear equations, Ax = b, where the coefficient matrix A is a sparse nearly symmetric structured M-matrix. These matrices occur repeatedly in the finite-difference solution of partial differential equations. The method solves non-symmetric systems of linear equations, but uses highly developed techniques for the solution of symmetric systems of linear equations. A general description of the method, which is based on particular class of regular splitting, is given. The GRSIM subroutine uses a regular splitting and the convergence is, therefore, guaranteed.
机译:提出了一个称为GRSIM子例程的FORTRAN子例程,用于迭代求解一组非对称线性方程组Ax = b,其中系数矩阵A是一个稀疏的近似对称结构化M矩阵。这些矩阵在偏微分方程的有限差分解中反复出现。该方法解决了线性方程组的非对称系统,但是使用了高度发达的技术来求解线性方程组的对称系统。给出了该方法的一般说明,该方法基于特定类别的常规拆分。 GRSIM子例程使用常规拆分,因此可以保证收敛。

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