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20172025
most citedNon-vanishing theorem for lc pairs admitting a Calabi--Yau pair

2 citations · 7 across the 6 of their papers we have counts for

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10 papers · 1 filter

math.AG2025

K-moduli of quasimaps and on quasi-projectivity of moduli of K-stable Calabi-Yau fibrations over curves

Kenta Hashizume, Masafumi Hattori

We construct a projective K-moduli space of quasimaps with a certain log Fano condition, which is regarded as a rational map from to a projective space. Moreover, we…

math.AG2023★ 2 cited

Minimal model program for normal pairs along log canonical locus

Kenta Hashizume

Let be a normal pair with a projective morphism and let be a relatively ample -divisor on . We prove the termination of some minimal model prog…

math.AG2023

On boundedness and moduli spaces of K-stable Calabi-Yau fibrations over curves

Kenta Hashizume, Masafumi Hattori

We show boundedness of polarized Calabi--Yau fibrations over curves only with fixed volumes of general fibers and Iitaka volumes. As its application, we construct a separated coars…

math.AG2021

On inversion of adjunction

Osamu Fujino, Kenta Hashizume

We first announce our recent result on adjunction and inversion of adjunction. Then we clarify the relationship between our inversion of adjunction and Hacon's inversion of adjunct…

math.AG2020★ 1 cited

Non-vanishing theorem for generalized log canonical pairs with a polarization

Kenta Hashizume

We prove that the non-vanishing conjecture holds for generalized lc pairs with a polarization.

math.AG2019

Relations between two log minimal models of log canonical pairs

Kenta Hashizume

We study relations between two log minimal models of a fixed lc pair. For any two log minimal models of an lc pair constructed with log MMP, we prove that there are small birationa…