activity
20182020
most citedInt-amplified endomorphisms on normal projective surfaces

4 citations · 6 across the 3 of their papers we have counts for

collaborators

6 papers

math.AG2020

Characterization of toric varieties via int-amplified endomorphisms

Shou Yoshikawa

In this paper, we obtain a characterization of toric varieties via int-amplified endomorphisms. We prove that if is an int-amplified endomorphism of a smooth com…

math.AG2020

Structure of Fano fibrations of varieties admitting an int-amplified endomorphism

Shou Yoshikawa

In this paper, we study the structure of Fano fibrations of varieties admitting an int-amplified endomorphism. We prove that if a normal -factorial klt projective varie…

math.AG20192 cited

Global -splitting of surfaces admitting an int-amplified endomorphim

Shou Yoshikawa

In this paper, we study the global -splitting of varieties admitting an int-amplified endomoprhism. We prove that surfaces admitting an int-amplified endomorphism are of dense g…

math.AG2019

Kawaguchi-Silverman conjecture for endomorphisms on rationally connected varieties admitting an int-amplified endomorphism

Yohsuke Matsuzawa, Shou Yoshikawa

We prove Kawaguchi-Silverman conjecture for all surjective endomorphisms on every smooth rationally connected variety admitting an int-amplified endomorphism.

math.AG20194 cited

Int-amplified endomorphisms on normal projective surfaces

Yohsuke Matsuzawa, Shou Yoshikawa

We investigate int-amplified endomorphisms on normal projective surfaces. We prove that the output of the equivariant MMP is either a Q-abelian surface, a (equivariant) quasi-étale…

math.AG2018

Singularities of non--Gorenstein varieties admitting a polarized endomorphism

Shou Yoshikawa

In this paper, we discuss a generalization of log canonical singularities in the non--Gorenstein setting. We prove that if a normal complex projective variety has a non…