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1. Nonlinear Schrödinger systems with mixed interactions: locally minimal energy vector solutions.

Author

Byeon, Jaeyoung, Moon, Sang-Hyuck, and Wang, Zhi-Qiang

Subjects
*NONLINEAR systems, *SYNCHRONIZATION, *SCHRODINGER equation
Abstract

This paper is concerned with asymptotic behavior of positive solutions for coupled Schrödinger equations with mixed interactions between components. We construct locally minimal energy solutions that show distinctively different limiting profile for simultaneously large attractive and repulsive couplings. The components of the solutions constructed exhibit partial synchronization and segregation. [ABSTRACT FROM AUTHOR]

Published
2021
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