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A Class of Approximate Damped Oscillatory Solutions to Compound KdV-Burgers-Type Equation with Nonlinear Terms of Any Order: Preliminary Results

机译:一类近似阻尼振荡溶液,复合KDV-BURGERS型方程与任何顺序的非线性条款:初步结果

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摘要

This paper is focused on studying approximate damped oscillatory solutions of the compound KdV-Burgers-type equation with nonlinear terms of any order. By the theory and method of planar dynamical systems, existence conditions and number of bounded traveling wave solutions including damped oscillatory solutions are obtained. Utilizing the undetermined coefficients method, the approximate solutions of damped oscillatory solutions traveling to the left are presented. Error estimates of these approximate solutions are given by the thought of homogeneous principle. The results indicate that errors between implicit exact damped oscillatory solutions and approximate damped oscillatory solutions are infinitesimal decreasing in the exponential form.
机译:本文的重点是研究复合KDV-BURGERS型方程的近似阻尼振荡溶液,其具有任何顺序的非线性术语。通过平面动态系统的理论和方法,获得了包括阻尼振荡溶液的存在条件和有界行进波解决方案。利用未确定的系数方法,呈现了向左行驶的阻尼振荡溶液的近似解。通过均匀原理的思想给出了这些近似解决方案的错误估计。结果表明,隐式精确阻尼振荡溶液和近似阻尼振荡溶液之间的误差是指数形式的无限减少。

著录项

  • 作者

    Yan Zhao; Weiguo Zhang;

  • 作者单位
  • 年度 2014
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
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