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Adaptive Methods for Piecewise Polynomial Collocation for Ordinary Differential.

机译:常微分方程的分段多项式配置自适应方法。

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摘要

Various adaptive algorithms for the solution of ordinary differential boundary value problems using piecewise polynomial collocation are considered. Five different criteria are compared using both interval subdivision and redistribution. All the algorithms are based on the idea of a criterion. It is, however, shown that when accuracy is poor that equidistribution may not give a unique solution. The main results indicate that mesh redistribution is more reliable than interval subdivision, and give an evaluation of the five criteria.

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