Constructibility and duality for simple holonomic modules on complex symplectic manifolds

Masaki Kashiwara; Pierre Schapira

Constructibility and duality for simple holonomic modules on complex symplectic manifolds

量子代数 2007-06-13 v2 代数几何

作者: Masaki Kashiwara , Pierre Schapira

摘要

Consider a complex symplectic manifold $X$ and the algebroid $W_X$ of quantization-deformation. For two regular holonomic modules $L_i$ ( $i=0,1$ ) supported by smooth Lagrangian manifolds, we prove that the complex $Rhom_{W_X}(L_1,L_0)$ is constructible and perverse and dual to the complex $Rhom_{W_X}(L_0,L_1)$ .

关键词

module theory

引用

@article{arxiv.math/0512047,
  title  = {Constructibility and duality for simple holonomic modules on complex symplectic manifolds},
  author = {Masaki Kashiwara and Pierre Schapira},
  journal= {arXiv preprint arXiv:math/0512047},
  year   = {2007}
}

备注

minor changes: a reference added, remarks added, typos corrected

Constructibility and duality for simple holonomic modules on complex symplectic manifolds

摘要

关键词

引用

备注

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