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Partial compactification of monopoles and metric asymptotics
We construct a partial compactification of the moduli space, Mk, of SU(2) magnetic monopoles on R3, wherein monopoles of charge k decompose into widely separated 'monopole clusters' of lower charge going off to infinity at comparable rates. The hyperKahler metric on Mk has a complete asymp...
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| Auteurs principaux : | , |
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| Format : | Livre |
| Langue : | anglais |
| Titre complet : | Partial compactification of monopoles and metric asymptotics / Chris Kottke, Michael Singer |
| Publié : |
Providence (R.I.) :
American Mathematical Society
, 2022 |
| Description matérielle : | 1 vol. (VII-110 p.) |
| Collection : | Memoirs of the American Mathematical Society ; 1383 |
| Sujets : | |
| Documents associés : | Autre format:
Partial compactification of monopoles and metric asymptotics |
| Résumé : | We construct a partial compactification of the moduli space, Mk, of SU(2) magnetic monopoles on R3, wherein monopoles of charge k decompose into widely separated 'monopole clusters' of lower charge going off to infinity at comparable rates. The hyperKahler metric on Mk has a complete asymptotic expansion up to the boundary, the leading term of which generalizes the asymptotic metric discovered by Bielawski, Gibbons and Manton when each lower charge is 1. |
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| Notes : | "November 2022, volume 280, number 1383 (sixth of 8 numbers)" |
| Bibliographie : | Bibliogr. p. 109-110 |
| ISBN : | 978-1-4704-5541-5 1-4704-5541-2 |