Nontopological self-dual Maxwell-Higgs vortices
arXiv:1502.05063 · doi:10.1209/0295-5075/109/21001
Abstract
We study the existence of self-dual nontopological vortices in generalized Maxwell-Higgs models recently introduced in Ref. \cite{gv}. Our investigation is explicitly illustrated by choosing a sixth-order self-interaction potential, which is the simplest one allowing the existence of nontopological structures. We specify some Maxwell-Higgs models yielding BPS nontopological vortices having energy proportional to the magnetic flux, , and whose profiles are numerically achieved. Particularly, we investigate the way the new solutions approach the boundary values, from which we verify their nontopological behavior. Finally, we depict the profiles numerically found, highlighting the main features they present.
6 pages, 4 figures
References in corpus (12)
- Global topological k-defects
- A BPS Skyrme model and baryons at large Nc
- Gauge k-vortices
- Compactlike kinks and vortices in generalized models
- N=1 supersymmetric extension of the baby Skyrme model
- Generalized BPS magnetic monopoles
- Generalized self-dual Maxwell-Chern-Simons-Higgs model
- Twinlike models for kinks and compactons in flat and warped spacetime
- Localized D-dimensional global k-defects
- Analytical self-dual solutions in a nonstandard Yang-Mills-Higgs scenario
- Non-topological solitons in field theories with kinetic self-coupling
- Generalized gauge field theories with non-topological soliton solutions