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- W2973676643 abstract "We expand the theory of log canonical $3$-fold complements. We prove that if $Xrightarrow T$ is a $3$-dimensional contraction of log Calabi-Yau type, then we can find $Bgeq 0$ on $X$ for which $(X,B)$ is log canonical and $n(K_X+B)sim_T 0$, where $n$ is an uniform natural number. This means that every $3$-fold of log Calabi-Yau type can be turned into a log Calabi-Yau pair in an effective way." @default.
- W2973676643 created "2019-09-26" @default.
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- W2973676643 date "2019-09-22" @default.
- W2973676643 modified "2023-10-17" @default.
- W2973676643 title "Log canonical $3$-fold complements" @default.
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- W2973676643 doi "https://doi.org/10.48550/arxiv.1909.10098" @default.
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