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Creators/Authors contains: "Kuo, Christopher"

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  1. Abstract We study the dualizability of sheaves on manifolds with isotropic singular supports $$\operatorname{Sh}_\Lambda (M)$$ and microsheaves with isotropic supports $$\operatorname{\mu sh}_\Lambda (\Lambda )$$ and obtain a classification result of colimit-preserving functors by convolutions of sheaf kernels. Moreover, for sheaves with isotropic singular supports and compact supports $$\operatorname{Sh}_\Lambda ^{b}(M)_{0}$$, the standard categorical duality and Verdier duality are related by the wrap-once functor, which is the inverse Serre functor in proper objects, and we thus show that the Verdier duality extends naturally to all compact objects $$\operatorname{Sh}_\Lambda ^{c}(M)_{0}$$ when the wrap-once functor is an equivalence, for instance, when $$\Lambda $$ is a full Legendrian stop or a swappable Legendrian stop. 
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    Free, publicly-accessible full text available March 1, 2026