  We quantize the coordinate ring of the moduli space of B-bundles on the
elliptic curve. Here B is a Borel subgroup of some semisimple Lie group. We
construct some representations of these algebras and study intertwining
operators for these representations. We apply our constructions to produce some
objects: the elliptic Belavin R-matrix, the quantization of the algebra of
functions on the Grassmannian, some generalized elliptic R-matrix. We consider
also the affine case and write down the explicit formula for commuting
elements.
