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- W3190821853 abstract "For moduli of polarized smooth K-trivial a.k.a., Calabi-Yau varieties in a general sense, we revisit a classical problem of constructing its weak K-moduli compactifications which parametrizes K-semistable (i.e., semi-log-canonical K-trivial) degenerations. Although weak K-moduli is not unique in general, they always contain a unique partial compactification (K-moduli). Our main theorem is the log minimality of their normalizations, under some conditions. Partially to confirm that known examples satisfy the conditions, we also include an appendix on the algebro-geometric reconstruction of Kulikov models via the MMP, which has been folklore at least but we somewhat strengthen." @default.
- W3190821853 created "2021-08-16" @default.
- W3190821853 creator A5057613734 @default.
- W3190821853 date "2021-08-09" @default.
- W3190821853 modified "2023-09-27" @default.
- W3190821853 title "On log minimality of weak K-moduli compactifications of Calabi-Yau varieties" @default.
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- W3190821853 doi "https://doi.org/10.48550/arxiv.2108.03832" @default.
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