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Numerical Solution of Some Differential Equations with Henstock–Kurzweil Functions

机译:HENSTOCK-KURZWEIL功能的一些微分方程的数值解

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In this work, the Finite Element Method is used for finding the numerical solution of an elliptic problem with Henstock–Kurzweil integrable functions. In particular, Henstock–Kurzweil high oscillatory functions were considered. The weak formulation of the problem leads to integrals that are calculated using some special quadratures. Definitions and theorems were used to guarantee the existence of the integrals that appear in the weak formulation. This allowed us to apply the above formulation for the type of slope bounded variation functions. Numerical examples were developed to illustrate the ideas presented in this article.
机译:在这项工作中,有限元方法用于查找Henstock-Kurzweil可积功能的椭圆问题的数值解。特别是,考虑了HENSTOCK-KURZWEIL高振荡功能。问题的弱制性导致使用某些特殊四核计算的积分。定义和定理用于保证存在于弱制性中出现的积分。这使我们可以应用上述斜率界函数类型的制定。开发了数值例子以说明本文中提出的思想。

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