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Numerically solving strongly nonlinear pro- blems by means of no iterations

机译:通过无迭代方式数值求解强非线性问题

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摘要

Based on the Homotopy Analysis Method which is a new kind of nonlinear analytic technique proposed in references[2][3][4]. A direct numerical technique for strongly non-linear problems is proposed in general. Then an example in fluid mechanics, say, the 2D laminar viscous flow over semi-infinite plate, is used to illustrate its validity and great potential. Different from nearly all traditional numerical methods for nonlinear problems, this approach can give accurate enough approximations of a strongly nonlinear problem even by means of no iterations. Moreover, it can provide a family of iterative for- mulas which contain the traditional approaches.
机译:基于同伦分析方法,这是参考文献[2] [3] [4]中提出的一种新型非线性分析技术。通常,提出了一种针对强非线性问题的直接数值技术。然后以流体力学中的一个例子为例,即半无限板上的二维层流粘性流,说明了其有效性和巨大的潜力。与几乎所有用于非线性问题的传统数值方法不同,该方法即使没有迭代也可以给出强非线性问题的足够精确的近似值。而且,它可以提供一系列包含传统方法的迭代公式。

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