FLAT CONNECTIONS AND GEOMETRIC-QUANTIZATION
- Using the space of holomorphic symmetric tensors on the moduli space of stable bundles over a Riemann surface we construct a projectively flat connection on a vector bundle over Teichmüller space. The fibre of the vector bundle consists of the global sections of a power of the determinant bundle on the moduli space. Both Dolbeault and Čech techniques are used. © 1990 Springer-Verlag.
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