83 citations · 281 across the 42 of their papers we have counts for
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Deformation quantization modules I:Finiteness and duality
Masaki Kashiwara, Pierre Schapira
We introduce the notion of being cohomologically complete for objects of the derived category of sheaves of -modules on a topological space. Then we consider a …
Deformation quantization modules on complex symplectic manifolds
Pierre Schapira
We study modules over the algebroid stack $\W[\stx]$ of deformation quantization on a complex symplectic manifold $\stx$ and recall some results: construction of an algebra for $\s…
An algebra of deformation quantization for star-exponentials on complex symplectic manifolds
Giuseppe Dito, Pierre Schapira
The cotangent bundle to a complex manifold is classically endowed with the sheaf of $\cor$-algebras $\W[T^*X]$ of deformation quantization, where $\cor\eqdot \W[\rmptt]$…
Constructibility and duality for simple holonomic modules on complex symplectic manifolds
Masaki Kashiwara, Pierre Schapira
Consider a complex symplectic manifold and the algebroid of quantization-deformation. For two regular holonomic modules () supported by smooth Lagrangian man…