Jia Jia

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20202023

most citedSurjective endomorphisms of projective surfaces: the existence of infinitely many dense orbits

5 citations · 20 across the 9 of their papers we have counts for

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math.AG2020★ 4 cited

Amplified endomorphisms of Fano fourfolds

Jia Jia, Guolei Zhong

Let $X$ be a smooth Fano fourfold admitting a conic bundle structure. We show that $X$ is toric if and only if $X$ admits an amplified endomorphism; in this case, $X$ is a rational…

math.AG2020★ 5 cited

Surjective endomorphisms of projective surfaces: the existence of infinitely many dense orbits

Jia Jia, Junyi Xie, De-Qi Zhang

Let $f : X \to X$ be a surjective endomorphism of a normal projective surface. When $deg f \geq 2$ , applying an (iteration of) $f$ -equivariant minimal model pro…