2022
DOI: 10.1017/s1474748022000299
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On Boundedness of Divisors Computing Minimal Log Discrepancies for Surfaces

Abstract: Let $\Gamma $ be a finite set, and $X\ni x$ a fixed kawamata log terminal germ. For any lc germ $(X\ni x,B:=\sum _{i} b_iB_i)$ , such that $b_i\in \Gamma $ , Nakamura’s conjecture, which is equivalent to the ascending chain condition conjecture for minimal log discrepancies for fixed germs, predicts that there always exists a prime divisor E over $X\ni x$ , such tha… Show more

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Cited by 8 publications
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