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On conversion of high-frequency soliton solutions to a (1+1)-dimensional nonlinear evolution equation

机译：关于将高频孤子解转换为（1 + 1）维的解非线性演化方程

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We derive a (1+1)-dimensional nonlinear evolution equation (NLE) which maymodel the propagation of high-frequency perturbations in a relaxing medium. Asa result, this equation may possess three typical solutions depending on adissipative parameter.

机译：我们推导了一个（1 + 1）维非线性演化方程（NLE），它可以模拟高频扰动在松弛介质中的传播。结果，取决于耗散参数，该方程式可具有三个典型解。

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Victor, Kuetche Kamgang; Thomas, Bouetou Bouetou; Crepin, Kofane Timoleon;
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年度 2007
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正文语种 {"code":"en","name":"English","id":9}
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专利

1. On the conversion of high-frequency soliton solutions to a (1+1)-dimensional nonlinear partial differential evolution equation [J] . Victor KK, Thomas BB, Kofane TC Chinese physics letters . 2008,第6期

机译：高频孤子解到（1 + 1）维非线性偏微分发展方程的转化
2. On the Conversion of High-Frequency Soliton Solutions to a (1+1)-Dimensional Nonlinear Partial Differential Evolution Equation [J] . Kuetche Kamgang Victor, Bouetou Bouetou Thomas, Timoleon Crepin Kofane 中国物理快报：英文版 . 2008,第006期

机译：高频孤子解到（1 + 1）维非线性偏微分发展方程的转换
3. On High-Frequency Soliton Solutions to a(2+1)-Dimensional Nonlinear Partial Differential Evolution Equation [J] . Kuetche Kamgang Victor, Bouetou Bouetou Thomas, Timoleon Crepin Kofane 中国物理快报：英文版 . 2008,第002期

机译：（2 + 1）维非线性偏微分发展方程的高频孤子解
4. Darboux transformation and multi-soliton solutions of (1+1)-dimensional dispersive long wave equations for water waves [C] . Wen Xiao-Yong The 2nd International Conference on Information Science and Engineering . 2010

机译：水波（1 + 1）维色散长波方程组的Darboux变换和多孤子解
5. New types of soliton solutions in nonlinear evolution equations. [D] . Miller, Charles Alfred. 2000

机译：非线性发展方程中的新型孤子解。
6. The modified alternative (G’/G)-expansion method to nonlinear evolution equation: application to the (1+1)-dimensional Drinfel’d-Sokolov-Wilson equation [O] . M Ali Akbar, Norhashidah Hj Mohd Ali, Syed Tauseef Mohyud-Din -1

机译：非线性演化方程的修正替代（G’/ G）展开方法：应用于（1 + 1）维Drinfel’d-Sokolov-Wilson方程
7. Topological Soliton Solution and Bifurcation Analysis of the Klein-Gordon-Zakharov Equation in(1+1)-Dimensions with Power Law Nonlinearity [O] . Ming Song, Bouthina S. Ahmed, Anjan Biswas 2013

机译：电力法非线性（1 + 1）-Dimensions的Klein-Gordon-Zakharov方程的拓扑孤子溶液和分叉分析
8. Existence of Localized Solutions of (1+1)-Dimensional Nonlinear Dirac Equations with Scalar Selfinteraction [R] . Stubbe, J. 1986

机译：具有标量自相互作用的（1 + 1）维非线性Dirac方程局部解的存在性

On conversion of high-frequency soliton solutions to a (1+1)-dimensional nonlinear evolution equation

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