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• W2964133963 abstract "Abstract In this paper we show that the moduli stacks of Bridgeland semistable objects on smooth projective 3-folds are quasi-proper algebraic stacks of finite type if they satisfy the Bogomolov–Gieseker (BG for short) inequality conjecture proposed by Bayer, Macrì and the second author. The key ingredients are the equivalent form of the BG inequality conjecture and its generalization to arbitrary very weak stability conditions. This result is applied to define Donaldson–Thomas invariants counting Bridgeland semistable objects on smooth projective Calabi–Yau 3-folds satisfying the BG inequality conjecture, for example on étale quotients of abelian 3-folds." @default.
• W2964133963 created "2019-07-30" @default.
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• W2964133963 date "2016-06-19" @default.
• W2964133963 modified "2023-10-14" @default.
• W2964133963 title "Moduli of Bridgeland semistable objects on 3-folds and Donaldson–Thomas invariants" @default.
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• W2964133963 doi "https://doi.org/10.1515/crelle-2016-0006" @default.
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