Quasi-compact vortices
arXiv:2003.09524 · doi:10.1209/0295-5075/129/31001
Abstract
We deal with planar vortex structures in Maxwell-Higgs models in the presence of a generalized magnetic permeability. The model under investigation engenders a real parameter that controls the behavior of the tail of the solutions and of the quantities associated to them. As the parameter gets larger, the solutions attain their boundary values faster, unveiling the existence of a peculiar feature, the presence of double exponential tails. However, the solutions are not compact so we call them quasi-compact vortices.
arXiv comment6 pages, 4 figures; published in EPL
References in corpus (15)
- Kink-kink and kink-antikink interactions with long-range tails
- Long-range interactions of kinks
- From Kinks to Compactons
- Highly interactive kink solutions
- Analytical study of kinklike structures with polynomial tails
- First Order Formalism for Generalized Vortices
- A Detailed Study of Bogomol'nyi Equations in Two-Dimensional Generalized Maxwell-Higgs Model Using \textit{On-Shell} Method
- Vortex solutions of an Abelian Higgs model with visible and hidden sectors
- N=2 SUSY Abelian Higgs model with hidden sector and BPS equations
- Compact Structures in Standard Field Theory
- Compact Vortices
- Analytic vortex solutions in generalized models of the Maxwell-Higgs type
- Planar ringlike vortices
- Compact Chern-Simons vortices
- Quasi-Compact Q-Balls