Nonconcentration of energy for a semilinear Skyrme model
Dan-Andrei Geba, S. G. Rajeev
TL;DR
This paper proves that in a specific semilinear Skyrme model, the energy of equivariant solutions does not concentrate, advancing understanding of soliton stability in field theories.
Contribution
It demonstrates nonconcentration of energy for equivariant solutions in a semilinear Skyrme model, extending previous work on soliton stability.
Findings
Energy does not concentrate for equivariant solutions.
Supports stability analysis of chiral solitons.
Advances mathematical understanding of Skyrme models.
Abstract
We continue our investigation of a model introduced by Adkins and Nappi, in which omega mesons stabilize chiral solitons. The aim of this article is to show that the energy associated to equivariant solutions does not concentrate.
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