Yang-Mills theory and current algebra
β Scribed by G. Costa; C. A. Savoy; A. H. Zimerman
- Publisher
- Springer-Verlag
- Year
- 1968
- Weight
- 272 KB
- Volume
- 53
- Category
- Article
- ISSN
- 0369-3546
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π SIMILAR VOLUMES
We define a notion of a stable system of Hodge bundles. A stable system of Hodge bundles has a Hermitian-Yang-Mills metric and, if certain Chern classes vanish, this gives a complex variation of Hodge structure. We use these ideas to obtain a criterion for a variety to be uniformized by a bounded sy
We develop a new Yang-Mills theory for connections D in a vector bundle E with bundle metric h, over a Riemannian manifold by dropping the customary assumption Dh = 0. We apply this theory to Einstein-Weyl geometry (cf. M.F. Atiyah, et al., Self-duality in four-dimensional Riemannian geometry, Proc.