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- W4308512575 abstract "Abstract Let $X$ be a normal projective variety admitting a polarized endomorphism $f$, that is, $f^*Hsim qH$ for some ample divisor $H$ and integer $q>1$. It was conjectured by Broustet and Gongyo that $X$ is of Calabi–Yau type, that is, $(X,Delta )$ is lc for some effective ${mathbb {Q}}$-divisor such that $K_X+Delta sim _{{mathbb {Q}}} 0$. In this paper, we establish a general guideline based on the equivariant minimal model program and the canonical bundle formula. In this way, we prove the conjecture when $X$ is a smooth projective threefold." @default.
- W4308512575 created "2022-11-12" @default.
- W4308512575 creator A5043488608 @default.
- W4308512575 date "2022-11-07" @default.
- W4308512575 modified "2023-10-14" @default.
- W4308512575 title "Log Calabi–Yau Structure of Projective Threefolds Admitting Polarized Endomorphisms" @default.
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- W4308512575 doi "https://doi.org/10.1093/imrn/rnac308" @default.
- W4308512575 hasPublicationYear "2022" @default.
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