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Adaptive quadrature for sharply spiked integrands

机译:尖峰积分整数的自适应正交

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摘要

A new adaptive quadrature algorithm that places a greater emphasis on cost reduction while still maintaining an acceptable accuracy is demonstrated. The different needs of science and engineering applications are highlighted as the existing algorithms are shown to be inadequate. The performance of the new algorithm is compared with the well known adaptive Simpson, Gauss-Lobatto and Gauss-Kronrod methods. Finally, scenarios where the proposed algorithm outperforms the existing ones are discussed.
机译:展示了一种新的自适应正交算法,该算法更加注重降低成本,同时仍保持可接受的精度。由于现有算法显示不足,因此突出了科学和工程应用的不同需求。将该新算法的性能与众所周知的自适应Simpson,Gauss-Lobatto和Gauss-Kronrod方法进行了比较。最后,讨论了所提出算法优于现有算法的场景。

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