Melrose--Uhlmann projectors, the metaplectic representation and symplectic cuts

Details Melrose--Uhlmann projectors, the metaplectic representation and symplectic cuts Melrose--Uhlmann projectors, the metaplectic representation and symplectic cuts

2003-02-12

arxiv.org/abs/math/0302150v1

Mathematics

Symplectic Geometry

26 pages; accepted for publication by J Diff Geom

Scientific paper

By applying the symplectic cutting operation to cotangent bundles, one can
construct a large number of interesting symplectic cones. In this paper we show
how to attach algebras of pseudodifferential operators to such cones and
describe the symbolic properties of the algebras.

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