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(2019.4.29)Prof. Zhi-Qiang Wang:Concentration of nodal solutions for semiclassical NLS
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Update time: 2019-05-08
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Academy of Mathematics and Systems Science, CAS
Colloquia & Seminars

Speaker:

Prof. Zhi-Qiang Wang,Utah State University, USA

Inviter:  
Title:
Concentration of nodal solutions for semiclassical NLS
Time & Venue:
2019.4.29 16:00-17:00 N820
Abstract:

We discuss the existence of localized nodal solutions for the semiclassical nonlinear Schr?dinger equation with the potential V assumed to have a local minimum point P. As $\epsilon \to 0$, we construct an infinite sequence of localized nodal solutions clustered at P and these solutions are of higher topological type in the sense that they are obtained from a minimax characterization of higher dimensional symmetric linking structure. Our method is rather robust without using any non-degeneracy condition.

 

 

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