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- W1614893566 abstract "Geometric Quantization links holomorphic geometry with real geometry, a relation that is a prototype for the modern development of mirror symmetry. We show how to use this treatment to construct a special basis in every space of conformal blocks. This is a direct generalization of the basis of functions with characteristics in every complete linear system on an Abelian variety (see Mumford's Tata lectures on theta cite(Mumford)). The same construction generalizes the classical theory of functions to vector bundles of higher rank on Abelian varieties and K3 surfaces. We also discuss the geometry behind these constructions." @default.
- W1614893566 created "2016-06-24" @default.
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- W1614893566 date "1999-04-11" @default.
- W1614893566 modified "2023-09-27" @default.
- W1614893566 title "Quantization and ``theta functions''" @default.
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