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The convergence of diagonally implicit Runge-Kutta methods combined with Richardson extrapolation

机译:对角隐式Runge-Kutta方法与Richardson外推法的收敛性

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摘要

Runge-Kutta methods are widely used in the solution of systems of ordinary differential equations. Richardson extrapolation is an efficient tool for enhancing the accuracy of time integration schemes. In this paper we investigate the convergence of the combination of any of the diagonally implicit (including also the explicit) Runge-Kutta methods with active Richardson extrapolation and show that the numerical solution obtained converges under rather natural conditions.
机译:Runge-Kutta方法广泛用于常微分方程组的解。理查森外推法是提高时间积分方案准确性的有效工具。在本文中,我们研究了对角隐式(包括显性的)Runge-Kutta方法与主动Richardson外推法的组合的收敛性,并表明所获得的数值解在相当自然的条件下收敛。

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