报告人：

田守富 特聘研究员、博士生导师，中国矿业大学

摘  要：

In this talk, we study the Cauchy problem for a coupled generalized nonlinear Schrödinger (cgNLS) equation. Using the D-bar generalization of the non-linear steepest descent method we compute the long-time asymptotic expansion of the solution in any fixed space-time cone up to an (optimal) residual error of order O(t^{−3/4}). In each cone the leading order term in this expansion is a multi-soliton whose parameters are modulated by soliton–soliton and soliton–radiation interactions as one moves through the cone. Our results require that the initial data possess one L^2(R) moment and (weak) derivative and that it not generate any spectral singularities.

时  间：

11月19日 星期四 20:00—21:00

方  式：

腾讯会议

会议 ID：417 145 989

会议密码：1119

邀请人：

田凯 副教授