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A General Solution for Troesch's Problem

机译:Troesch问题的一般解决方案

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摘要

The homotopy perturbation method (HPM) is employed to obtain an approximate solution for the nonlinear differential equation which describes Troesch's problem. In contrast to other reported solutions obtained by using variational iteration method, decomposition method approximation, homotopy analysis method, Laplace transform decomposition method, and HPM method, the proposed solution shows the highest degree of accuracy in the results for a remarkable wide range of values of Troesch's parameter.
机译:使用同伦摄动法(HPM)来获得描述Troesch问题的非线性微分方程的近似解。与使用变分迭代法,分解法逼近法,同伦分析法,拉普拉斯变换分解法和HPM方法获得的其他报告解决方案相比,所提出的解决方案在结果的巨大范围内显示出最高的准确性。 Troesch的参数。

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  • 来源
    《Mathematical Problems in Engineering 》 |2012年第11期| 208375.1-208375.14| 共14页
  • 作者单位

    Electronic Instrumentation and Atmospheric Sciences School, University of Veracruz, Xalapa, VER 91000, Mexico;

    Department of Mathematics, Zhejiang University, Hangzhou 310027, China;

    Departamento de Fisica y Matematicas, Universidad Iberoamericana, Prolongacion Paseo de la Reforma 880, 01219 Mexico DF, Mexico;

    Micro and Nanotechnology Research Center, University of Veracruz, Calzada Ruiz Cortines 455, 94292 Boca del Rio, VER, Mexico;

    National Institute for Astrophysics, Optics and Electronics Luis Enrique Erro No.1, 72840 Santa Maria Tonantzintla, PUE, Mexico;

    Electronic Instrumentation and Atmospheric Sciences School, University of Veracruz, Xalapa, VER 91000, Mexico;

    Electronic Instrumentation and Atmospheric Sciences School, University of Veracruz, Xalapa, VER 91000, Mexico;

    Electronic Instrumentation and Atmospheric Sciences School, University of Veracruz, Xalapa, VER 91000, Mexico;

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