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On the Scattering Problem for Dullin-Gottwald-Holm Equation

机译:关于Dullin-Gottwald-Holm方程的散射问题

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In this paper studies the scattering problem for new completely integrable dispersive shallow water wave equation, be called Dullin-Gottwald-Holm(DGH) equation. Give its Lax pair, Wronskian antisymmetric bilinear form, get spectral theory of the DGH equation. Result that DGH equation has a global solution, the solitary waves of the equation are solitons, all solitary waves of (2) are stable, the scattering data of the scattering problem for the equation can are expressed.
机译:本文研究了新的完全可积分的色散浅水波方程的散射问题,称为Dullin-Gottwald-Holm(DGH)方程。给出其Lax对,Wronskian反对称双线性形式,得到DGH方程的谱理论。结果表明,DGH方程具有整体解,方程的孤立波为孤子,(2)的所有孤立波都是稳定的,可以表示方程散射问题的散射数据。

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