Ziquan Yang

activity

20182023

most citedOn Irreducible Symplectic Varieties of

K3^{[n]}

-type in Positive Characteristic

4 citations · 8 across the 6 of their papers we have counts for

collaborators

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3 papers · 1 filter

math.AG2022

On the Tate conjecture for divisors on varieties with $h^{2, 0} = 1$ in positive characteristics

Paul Hamacher, Ziquan Yang, Xiaolei Zhao

We prove that the Tate conjecture for divisors is ''generically true'' for mod p reductions of complex projective varieties with $h^{2, 0} = 1$ , under a mild assumption on moduli.…

math.AG2021★ 2 cited

Twisted Derived Equivalences and Isogenies between K3 Surfaces in Positive Characteristic

Daniel Bragg, Ziquan Yang

We study isogenies between K3 surfaces in positive characteristic. Our main result is a characterization of K3 surfaces isogenous to a given K3 surface $X$ in terms of certain inte…

math.AG2019★ 4 cited

On Irreducible Symplectic Varieties of $K3^{[n]}$ -type in Positive Characteristic

Ziquan Yang

We show that there is a good notion of irreducible sympelectic varieties of $K3^{[n]}$ -type over an arbitrary field of characteristic zero or $p > n + 1$ . Then we construc…

On the Tate conjecture for divisors on varieties with h2,0=1 in positive characteristics

Twisted Derived Equivalences and Isogenies between K3 Surfaces in Positive Characteristic

On Irreducible Symplectic Varieties of K3[n]-type in Positive Characteristic

On the Tate conjecture for divisors on varieties with $h^{2, 0} = 1$ in positive characteristics

On Irreducible Symplectic Varieties of $K3^{[n]}$ -type in Positive Characteristic