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Novel soliton-like and multi-solitary wave solutions of (3+1)-dimensional Burgers equation

机译:(3 + 1)维Burgers方程的类孤子和多孤波新解

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In this paper, the (3 + 1)-dimensional Burgers equation is studied by means of Painleve truncation expansion, extended Riccati equation method and Wang's multiple Riccati equations method in Wang and Li [ D. S. Wang, H. Li, Symbolic computation and non-travelling wave solutions of ( 2 + 1)-dimensional non-linear evolution equations, Chaos Soliton Fract. 38 (2008) 383-390]. As a result, some novel soliton-like, complexiton solutions and multi-solitary wave solutions are derived. It is shown that the process to derive them is very direct. Subsequently, an (n + 1)-dimensional Burgers type equation is presented and its solutions are given. (C) 2008 Elsevier Inc. All rights reserved.
机译:本文采用Painleve截断展开法,扩展Riccati方程法和Wang's中的Wang多重Riccati方程法研究了(3 +1)维Burgers方程[DS Wang,H. Li,符号计算和非(2 +1)维非线性演化方程的行波解,混沌孤子分形。 38(2008)383-390]。结果,得出了一些新颖的类孤子,复数解和多孤波解。结果表明,导出它们的过程非常直接。随后,提出了一个(n +1)维Burgers型方程,并给出了其解。 (C)2008 Elsevier Inc.保留所有权利。

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