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Numerical Method for evaluating the Integrable function on a finite interval

机译:有限区间可积函数求值的数值方法

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The proposed method in this article is based on numerical method for evaluating the function on finite interval. Stress has been done on evaluation of Integrable function within a closed finite interval which provides the results based on Trapeziodal Rules, Simpsons rule and also Newton-cotes formula. In this paper, an alternative approach is attempted in order to discard the Taylor Polynomials as the approach follows the evaluation of derivative of function.
机译:本文提出的方法是基于数值方法来评估有限区间上的函数。已经在封闭的有限间隔内对可积函数进行了评估,该结果基于Trapeziodal规则,Simpsons规则以及Newton-cotes公式提供了结果。在本文中,尝试替代方法以丢弃泰勒多项式,因为该方法遵循函数导数的评估。

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