Monopoles and clusters
High Energy Physics - Theory
2008-11-26 v2 Differential Geometry
Abstract
We define and study certain hyperkaehler manifolds which capture the asymptotic behaviour of the SU(2)-monopole metric in regions where monopoles break down into monopoles of lower charges. The rate at which these new metrics approximate the monopole metric is exponential, as for the Gibbons-Manton metric.
Cite
@article{arxiv.hep-th/0702190,
title = {Monopoles and clusters},
author = {Roger Bielawski},
journal= {arXiv preprint arXiv:hep-th/0702190},
year = {2008}
}
Comments
v2.: relation to calorons mentioned; added explanations