Abstract. We prove the nonequivariant coherent-constructible correspondence conjectured by Fang-Liu-Treumann-Zaslow in the case of toric surfaces. Our proof is based on describing a semiorthogonal decomposition of the constructible side under toric point blow-up and comparing it with Orlov's theorem.
We prove the nonequivariant coherent-constructible correspondence conjectured by Fang-Liu-Treumann-Zaslow in the case of toric surfaces. Our proof is based on describing a semiorthogonal decomposition of the constructible side under toric point blow-up and comparing it with Orlov's theorem.
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