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0111 · Dec 200719922001200920172026
3 results for Paradan-Vergne

Reinterprets quantization commutes with reduction using KK-theory.

problem Quantization commutes with reduction in geometric quantization.
method Uses KK-theory and recent formalism by Kasparov to simplify and clarify the index theoretic parts.
result Shows conceptual simplifications and clearer relationship to Ma-Tian-Zhang approach.

Given an elliptic action of a compact Lie group GG on a co-oriented contact manifold (M,E)(M,E) one obtains two naturally associated objects: A GG-transversally elliptic operator $\dirac$, and an equivariant differential form with generalised coefficients J(E,X)\mathcal{J}(E,X) defined in terms of a choice of contact form o…

2007-12-14abs ↗pdf ↗