Monopoles and clusters

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.

v2.: relation to calorons mentioned; added explanations

References in corpus (6)

• The Moduli Space Metric for Well Separated BPS Monoples
• Supersymmetric sigma-models, twistors, and the Atiyah-Hitchin metric
• Asymptotic metrics for SU(N)-monopoles with maximal symmetry breaking
• Monopoles and the Gibbons-Manton metric
• On the generalized Legendre transform and monopole metrics
• On the constraints defining BPS monopoles

Cited by in corpus (2)

• Magnetic Bags and Black Holes
• Line bundles on spectral curves and the generalised Legendre transform construction of hyperkaehler metrics