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An iterative algorithm for solving sparse linear equations

机译:求解稀疏线性方程组的迭代算法

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This article introduces a new iterative technique for solving systems of linear equations of the kind Ax = b. Convergence, and with a given rate, is guaranteed with the square nonsingular matrix A being non-negative. The iterative algorithm depends on a scheme derived from Bayesian updating. The algorithm is shown to compare very favorably with the wisely used GMRES routine. With the algorithm being easy to code, it has the potential to be highly useable.
机译:本文介绍了一种新的迭代技术,用于求解Ax = b线性方程组。平方非奇异矩阵A为非负数时,可以保证收敛并具有给定的速率。迭代算法取决于从贝叶斯更新中得出的方案。结果表明,该算法与明智使用的GMRES例程相比非常有利。由于该算法易于编码,因此具有高度可用的潜力。

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