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On the convergence of nonstationary column-oriented version of algebraic iterative methods

机译:关于代数迭代方法的非间断柱形版的收敛性研究

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摘要

Recently, Elfving, Hansen, and Nikazad introduced a successful nonstationary block-column iterative method for solving linear system of equations based on flagging idea (called BCI-F). Their numerical tests show that the column-action method provides a basis for saving computational work using flagging technique in BCI algorithm. However, they did not present a general convergence analysis. In this paper, we give a convergence analysis of BCI-F. Furthermore, we consider a fully flexible version of block-column iterative method (FBCI), in which the relaxation parameters and weight matrices can be updated in each iteration and the column partitioning of coefficient matrix is allowed to update in each cycle. We also provide the convergence analysis of algorithm FBCI under mild conditions.
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