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Operator Splittings and Numerical Methods

机译:运算符拆分和数值方法

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摘要

The operator splitting method is a widely used technique which is frequently applied to the solution of complex problems. However, its application is not enough to the practical solution of the problems. The split sub-problems still require some numerical method. In this paper we give a unified investigation of the operator splitting and the numerical discretization. Moreover, we consider the interaction of the operator splitting method and the applied numerical methods to the solution of the different sub-processes. We show that many well-known fully-discretized numerical schemes to solving the Cauchy problems can be obtained in this manner. We investigate the convergence of these methods, too.
机译:运算符拆分方法是一种广泛使用的技术,经常用于解决复杂问题。但是,它的应用还不足以实际解决这些问题。拆分子问题仍然需要一些数值方法。在本文中,我们对算子拆分和数值离散化进行了统一研究。此外,我们考虑了算子拆分方法和应用的数值方法对不同子过程的求解的相互作用。我们表明,可以通过这种方式获得许多众所周知的完全离散的数值方案来解决柯西问题。我们也研究了这些方法的收敛性。

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