A note on the (1, 1,..., 1) monopole metric
arXiv:hep-th/9605054 · doi:10.1016/S0393-0440(96)00044-7
Abstract
Recently K. Lee, E.J. Weinberg and P. Yi in CU-TP-739, hep-th/9602167, calculated the asymptotic metric on the moduli space of (1, 1, ..., 1) BPS monopoles and conjectured that it was globally exact. I lend support to this conjecture by showing that the metric on the corresponding space of Nahm data is the same as the metric they calculate.
12 pages, latex, no figures, uses amsmath, amsthm, amsfonts
References in corpus (5)
Cited by in corpus (17)
- Type IIB Superstrings, BPS Monopoles, And Three-Dimensional Gauge Dynamics
- TASI Lectures on Solitons
- Magnetic Monopole Dynamics, Supersymmetry, and Duality
- HyperKähler Quotient Construction of BPS Monopole Moduli Spaces
- Branes, Instantons, And Taub-NUT Spaces
- S-duality in N=4 supersymmetric gauge theories
- Quantum Spectrum of Instanton Solitons in Five Dimensional Noncommutative U(N) Theories
- Semiclassical framed BPS states
- Asymptotic metrics for SU(N)-monopoles with maximal symmetry breaking
- Instantons, Monopoles and Toric HyperKaehler Manifolds
- On Monopoles and Domain Walls
- New hyper-Kaehler manifolds by fixing monopoles
- SU(N) Monopoles and Platonic Symmetry
- Scattering of massless and massive monopoles in an SU(N) theory
- DLCQ of Fivebranes, Large N Screening, and L^2 Harmonic Forms on Calabi Manifolds
- Wall Crossing from Dirac Zeromodes
- Hyper-Kähler quotients of solvable Lie groups