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We prove the existence and the uniqueness of a conformally equivariant symbol calculus and quantization on any conformally flat pseudo-riemannian manifold . In other words, we establish a canonical isomorphism between the spaces of polynomials on and of differential operators on tensor densities over , both viewed as modules over the Lie algebra where . This quantization exists for generic values of the weights of the tensor densities and we compute the critical values of the weights yielding...
Let be a (generalized) flag manifold of a complex semisimple Lie group . We
investigate the problem of constructing a graded star product on which corresponds to a -equivariant quantization of symbols into twisted differential
operators acting on half-forms on . We construct, when is generated by the
momentum functions for , a preferred choice of where has the form . Here are operators on . In the known examples, () is not a
differential operator, and so the star product ...
Currently displaying 21 –
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135