Xiaodong Zhao

activity

20192026

most citedSuper-biderivations of the contact Lie superalgebra

K (m, n; t)

5 citations · 5 across the 2 of their papers we have counts for

collaborators

4 papers

math.NT2026

Counting Rational Points on a Certain Bihomogeneous Threefold

Xiaodong Zhao

Let $V \subset P^{2} \times P^{2}$ be the threefold $x_{0} y_{0}^{2} + x_{1} y_{1}^{2} + x_{2} y_{2}^{2} = 0$ , and let $U$ be the complement of its coordinate hyperplane sections. For the anticanonic…

math.NT2026

A density version for the sum of nine cubes of primes

Kaijie Li, Tianze Wang, Xiaodong Zhao

Let $P$ be the set of primes. Suppose that $P_{i}$ , $i = 1, 2, \dots, 9$ are nine subsets of $P$ with relative lower density $d_{P} (P_{i}) = μ_{i}$ …

math.NT2023

The Manin-Peyre conjecture for three del Pezzo surfaces

Xiaodong Zhao

The Manin-Peyre conjecture is established for a split singular quintic del Pezzo surface with singularity type $A_{2}$ and two split singular quartic del Pezzo surfaces with…

math.RA2019★ 5 cited

Super-biderivations of the contact Lie superalgebra $K (m, n; t)$

Xiaodong Zhao, Yuan Chang, Xin Zhou +1

Let $K$ denote the contact Lie superalgebra $K (m, n; t)$ over a field of characteristic $p > 3$ , which has a finite $Z$ -graded structure. Let $T_{K}$ be the canonica…

Counting Rational Points on a Certain Bihomogeneous Threefold

A density version for the sum of nine cubes of primes

The Manin-Peyre conjecture for three del Pezzo surfaces

Super-biderivations of the contact Lie superalgebra K(m,n;t​)

Super-biderivations of the contact Lie superalgebra $K (m, n; t)$