Fujita's conjecture on iterated accumulation points of pseudo-effective thresholds

Abstract

We show that $k$-th iterated accumulation points of pseudo-effective thresholds of $n$-dimensional varieties are bounded by $n-k+1$.

arXiv commentminor changes on the quote of Nakayama's subadditivity theorem

References in corpus (1)

• Corrigendum: On subadditivity of the logarithmic Kodaira dimension

Cited by in corpus (1)

• Boundedness of the base varieties of certain fibrations