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Lee, Youngae
Nonlinear Analysis Lab.
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UNIQUENESS OF TOPOLOGICAL SOLUTIONS FOR THE GUDNASON MODEL

Author(s)
Kim, SoojungLee, Youngae
Issued Date
2021-07
DOI
10.4134/JKMS.j200294
URI
https://scholarworks.unist.ac.kr/handle/201301/53435
Fulltext
http://koreascience.or.kr/article/JAKO202119559721482.page
Citation
JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY, v.58, no.4, pp.873 - 894
Abstract
In this paper, we consider the Gudnason model of N = 2 supersymmetric field theory, where the gauge field dynamics is governed by two Chern-Simons terms. Recently, it was shown by Han et al. that for a prescribed configuration of vortex points, there exist at least two distinct solutions for the Gudnason model in a flat two-torus, where a sufficient condition was obtained for the existence. Furthermore, one of these solutions has the asymptotic behavior of topological type. In this paper, we prove that such doubly periodic topological solutions are uniquely determined by the location of their vortex points in a weak-coupling regime.
Publisher
KOREAN MATHEMATICAL SOC
ISSN
0304-9914
Keyword (Author)
Green representation formulaperturbationdoubly periodic solutionUniquenesstopological solution
Keyword
NONTOPOLOGICAL MULTIVORTEX SOLUTIONSBLOW-UP SOLUTIONSCHARGED VORTICESSIMONSEXISTENCESUPERCONDUCTORSCONFINEMENTEQUATIONS

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