Guolei Zhong

most citedSmooth projective surfaces with pseudo-effective tangent bundles

1 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.AG2024★ 1 cited

Kawaguchi-Silverman conjecture for int-amplified endomorphism

Sheng Meng, Guolei Zhong

Let $X$ be a $Q$ -factorial klt projective variety admitting an int-amplified endomorphism $f$ , i.e., the modulus of any eigenvalue of $f^{*} ∣_{NS (X)}$ is greater than…

math.AG2023

Characterization of $Q$ -complex tori via endomorphisms -- an addendum to "Int-amplified endomorphisms of compact Kähler spaces''

Guolei Zhong

In this short note, we consider a normal compact Kähler klt space $X$ whose canonical divisor $K_{X}$ is pseudo-effective, and give a dynamical criterion for $X$ to be a $Q$ -complex…

math.AG2023★ 1 cited

Smooth projective surfaces with pseudo-effective tangent bundles

Jia Jia, Yongnam Lee, Guolei Zhong

Let $S$ be a non-uniruled (i.e., non-birationally ruled) smooth projective surface. We show that the tangent bundle $T_{S}$ is pseudo-effective if and only if the canonical divisor $…

Kawaguchi-Silverman conjecture for int-amplified endomorphism

Characterization of Q-complex tori via endomorphisms -- an addendum to "Int-amplified endomorphisms of compact Kähler spaces''

Smooth projective surfaces with pseudo-effective tangent bundles

Characterization of $Q$ -complex tori via endomorphisms -- an addendum to "Int-amplified endomorphisms of compact Kähler spaces''