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An unconditionally-stable explicit and its application to groundwater flow equations

机译:无条件稳定显式及其在地下水流方程中的应用

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摘要

The geometry of the traditional explicit scheme is explained to be equivalent to a piecewise quadratic polynomial approximation. An unconditionally-stable explicit scheme (USES) is developed for a simple parabolic equation based on the understanding of the geometry of the explicit scheme. The consistency and stability of USES are discussed. The new scheme is demonstrated with two groundwater flow examples.
机译:传统显式方案的几何形状被解释为等效于分段二次多项式逼近。基于对显式方案几何的理解,为简单的抛物线方程开发了无条件稳定的显式方案(USES)。讨论了USES的一致性和稳定性。通过两个地下水流实例演示了该新方案。

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