activity
20182021
most citedHigher arithmetic degrees of dominant rational self-maps

1 citations · 1 across the 2 of their papers we have counts for

collaborators

8 papers

math.AG2021

An inequality on polarized endomorphisms

Fei Hu, Tuyen Trung Truong

We show that assuming the standard conjectures, for any smooth projective variety of dimension over an algebraically closed field, there is a constant such that for a…

math.NT2020

Height Gap Conjectures, -Finiteness, and Weak Dynamical Mordell-Lang

Jason P. Bell, Fei Hu, Matthew Satriano

In previous work, the first author, Ghioca, and the third author introduced a broad dynamical framework giving rise to many classical sequences from number theory and algebraic com…

math.AG2019

Free abelian group actions on normal projective varieties: sub-maximal dynamical rank case

Fei Hu, Sichen Li

Let be a normal projective variety of dimension and an abelian group of automorphisms such that all elements of are of positive entropy. Di…

math.NT20191 cited

Higher arithmetic degrees of dominant rational self-maps

Nguyen-Bac Dang, Dragos Ghioca, Fei Hu +2

Suppose that is a dominant rational self-map of a smooth projective variety defined over . Kawaguchi and Silverman conjecture…

math.AG2019

Cohomological and numerical dynamical degrees on abelian varieties

Fei Hu

We show that for an endomorphism of an abelian variety defined over an algebraically closed field of arbitrary characteristic, the second cohomological dynamical degree coincides w…

math.AG2018

Jordan property for algebraic groups and automorphism groups of projective varieties in arbitrary characteristic

Fei Hu

We show an analogue of Jordan's theorem for algebraic groups defined over a field of arbitrary characteristic. As a consequence, a Jordan-type property holds for the au…