activity
20172026
most citedErdős-Ginzburg-Ziv theorem and Noether number for

25 citations · 27 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2026

Davenport Constants of Finite Abelian Groups

Dongchun Han, Hanbin Zhang

A central problem in zero-sum theory is to determine the Davenport constant of a finite abelian group. For a finite abelian group , with $…

math.CO2026

On zero-sum polytopes: reciprocity, rigidity, and cyclic sieving

Dongchun Han, Xuan Wang, Hanbin Zhang +1

Let be a finite abelian group of order , and let denote the set of zero-sum sequences over of length . We introduce the zero-sum polytope $\mathcal P…

math.CO2026

On immanants of Cayley tables

Xuan Wang, Hanbin Zhang

Let be a finite abelian group of order and let be the Cayley table of . Let be the immanant of $\mathcal…

math.CO2023★ 1 cited

New constructions of NMDS self-dual codes

Dongchun Han, Hanbin Zhang

Near maximum distance separable (NMDS) codes are important in finite geometry and coding theory. Self-dual codes are closely related to combinatorics, lattice theory, and have impo…

math.OA2021★ 1 cited

On cleanness of von Neumann algebras

Lu Cui, Linzhe Huang, Wenming Wu +2

A unital ring is called clean (resp. strongly clean) if every element can be written as the sum of an invertible element and an idempotent (resp. an invertible element and an idemp…

math.CO2017★ 25 cited

Erdős-Ginzburg-Ziv theorem and Noether number for

Dongchun Han, Hanbin Zhang

Let be a multiplicative finite group and a sequence over . We call a product-one sequence if holds for some permuta…