Non-Abelian Chern–Simons vortices with generic gauge groups

@article{Gudnason2009NonAbelianCV,
  title={Non-Abelian Chern–Simons vortices with generic gauge groups},
  author={Sven Bjarke Gudnason},
  journal={Nuclear Physics},
  year={2009},
  volume={821},
  pages={151-169}
}
  • S. B. Gudnason
  • Published 1 June 2009
  • Physics, Mathematics
  • Nuclear Physics

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References

SHOWING 1-10 OF 42 REFERENCES

Non-Abelian Chern–Simons vortices

Non-Abelian vortices in Chern-Simons theories and their induced effective theory

Non-Abelian vortices for a supersymmetric N = 2 Chern-Simons-Higgs theory are explicitly constructed. We introduce N Higgs fields in the fundamental representation of the U(N) gauge group in order to

Non-Abelian Chern-Simons-Higgs solutions in 2+1 dimensions

Non-Abelian vortices of an SU(2) Chern-Simons-Higgs theory in 2 + 1 dimensions are constructed numerically. They represent natural counterparts of the U(1) solutions considered by Hong, Kim, and

Vortices in (Abelian) Chern-Simons gauge theory

BPS vortices in nonrelativistic M2-brane Chern-Simons-matter theory

We study BPS vortices in the mass-deformed nonrelativistic N=6 U(N){sub k}xU(N){sub -k} Chern-Simons-matter theory. We focus on the massive deformation that preserves the maximal N=6 supersymmetry

Topologically Massive Gauge Theories

Gauge vector and gravity models are studied in three-dimensional space-time, where novel, gauge invariant, P and T odd terms of topological origin give rise to masses for the gauge fields. In the

Non-Abelian vortices in SO(N) and USp(N) gauge theories

Non-Abelian BPS vortices in SO(N) x U(1) and USp(2N) x U(1) gauge theories are constructed in maximally color-flavor locked vacua. We study in detail their moduli and transformation properties

Non-Abelian Vortices of Higher Winding Numbers

We make a detailed study of the moduli space of winding number two (k=2) axially symmetric vortices (or equivalently, of co-axial composite of two fundamental vortices), occurring in U(2) gauge

Constructing Non-Abelian Vortices with Arbitrary Gauge Groups