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Solution of nonlinear problems in applied sciences by generalized collocation methods and Mathematica

机译:用广义配置法和mathematica求解应用科学中的非线性问题

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摘要

This paper deals with the developments of mathematical methods for the discretization of continuous models and the solution of nonlinear problems of interest in applied sciences. The contents refer to developments of the differential quadrature method which leads to the so-called generalized collocation methods. The method is developed and applied to the solution of initial-boundary value problems. The computational problems are technically solved with Mathematica.
机译:本文探讨了用于离散化连续模型的数学方法以及在应用科学中关注的非线性问题的解决方案。内容指的是差分正交方法的发展,这导致了所谓的广义配置方法。开发了该方法并将其应用于初边值问题的求解。 Mathematica从技术上解决了计算问题。

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