Jing-Jun Yu

collaborators

4 papers

math.CO2026

Counting degree-constrained orientations

Jing Yu, Jie-Xiang Zhu

We study the enumeration of graph orientations under local degree constraints. Given a finite graph $G = (V, E)$ and a family of admissible sets $\{\mathsf P_v \subseteq \mathbb{Z}…

math.RT2026

On derived categories of module categories over multiring categories

Jing Yu

Let $A$ and $B$ be subcategories of tensor categories $C$ and $D$ , respectively, both of which are abelian categories with finitely many iso…

math.CO2025

Maximum in-general-position set in a random subset of $F_{q}^{d}$

Yaobin Chen, Jiaxi Nie, Jing Yu +1

Let $I^\pm (F_{q}^{d}, p)$ be the maximum possible size of a point set in general position in a $p$ -random subset of $F_{q}^{d}$ . We determine the order of magnitude of $Î±(…

math.NT2025

$v$ -adic periods of Carlitz motives and Chowla-Selberg formula revisited

Chieh-Yu Chang, Fu-Tsun Wei, Jing Yu

Let $v$ be a finite place of $F_{q} (I^¸)$ . In this paper, we interpret $v$ -adic arithmetic gamma values in terms of the $v$ -adic crystalline-de Rham periods of Carlitz motive…

Counting degree-constrained orientations

On derived categories of module categories over multiring categories

Maximum in-general-position set in a random subset of Fqd​

v-adic periods of Carlitz motives and Chowla-Selberg formula revisited

Maximum in-general-position set in a random subset of $F_{q}^{d}$

$v$ -adic periods of Carlitz motives and Chowla-Selberg formula revisited