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Chebyshev polynomial acceleration for block SOR methods for solving the rank-deficient least-squares problem

机译:Chebyshev多项式加速度用于块SOR方法的求解秩不足最小二乘问题

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In this article, we give the acceleration of the block successive overrelaxation (SOR) method for solving the rank-deficient least-squares problem. Santos and Silva proposed the two-block SOR method and the three-block SOR method. Here, we consider the acceleration of the two-block SOR method and the three-block SOR method using the Chebyshev polynomial and derive what we term the C-2-block SOR method and the C-3-block SOR method. The advantage of our methods is that we can get good results with very small iteration number. The comparison between the C-2-block method and the C-3-block method is presented. Finally, numerical examples are given.
机译:在本文中,我们给出了用于解决秩不足最小二乘问题的块连续超松弛(SOR)方法的加速方法。 Santos和Silva提出了两块SOR方法和三块SOR方法。在这里,我们考虑使用Chebyshev多项式对两块SOR方法和三块SOR方法的加速,并推导了我们所说的C-2-块SOR方法和C-3-块SOR方法。我们方法的优点是,我们可以通过很小的迭代次数获得良好的结果。介绍了C-2-block方法和C-3-block方法之间的比较。最后,给出了数值示例。

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