Non-Abelian monopole equations with zero curvature and self-dual Yang-Mills theories

Details Non-Abelian monopole equations with zero curvature and self-dual Yang-Mills theories Non-Abelian monopole equations with zero curvature and self-dual Yang-Mills theories

2003-09-11

arxiv.org/abs/hep-th/0309123v1

Physics

High Energy Physics

High Energy Physics - Theory

Document submitted in 2001 to proceedings, updated for this submission to arXiv, available through the Online Proceedings of t

Scientific paper

A version of non-Abelian monopole equations is explored through dimensional
reductions, with often the addition of algebraic conditions. On zero curvature
spaces, spinor related extensions of integrable systems have been generated,
and certain reduced one-dimensional systems have been discussed with respect to
integrability, as well as solutions found.

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