Jun Guo

activity

20112022

most citedAn Erdős-Ko-Rado theorem in general linear groups

2 citations · 5 across the 10 of their papers we have counts for

collaborators

10 papers

math.AG2022★ 1 cited

On some questions around Berest's conjecture

Junhu Guo, Alexander Zheglov

Let $K$ be a field of characteristic zero, let $A_{1} = K [x] [\partial]$ be the first Weyl algebra. In this paper we prove the following two results. Assume there exists a non-zero pol…

math.CO2020

Erdős-Ko-Rado theorem for vector spaces over residue class rings

Jun Guo

Let $h = \prod_{i = 1}^{t} p_{i}^{s_{i}}$ be its decomposition into a product of powers of distinct primes, and $Z_{h}$ be the residue class ring modulo $h$ . Let $\mathbb{Z}_{h}^{n…

math.CO2020★ 1 cited

Erdős-Ko-Rado theorem and bilinear forms graphs for matrices over residue class rings

Jun Guo

Let $h = \prod_{i = 1}^{t} p_{i}^{s_{i}}$ be its decomposition into a product of powers of distinct primes, and $Z_{h}$ be the residue class ring modulo $h$ . Let $1\leq r\leq m\leq…

math.CO2013

Orthogonal graphs over Galois rings of odd characteristic

Fenggao Li, Jun Guo, Kaishun Wang

Assume that $ν$ is a positive integer and $δ = 0, 1$ or $2$ . In this paper we introduce the orthogonal graph $Γ^{2 ν + δ}$ over a Galois ring of odd characteristic and prove that it is…

math.CO2011★ 2 cited

An Erdős-Ko-Rado theorem in general linear groups

Jun Guo, Kaishun Wang

Let $S_{n}$ be the symmetric group on $n$ points. Deza and Frankl [M. Deza and P. Frankl, On the maximum number of permutations with given maximal or minimal distance, J. Combin. The…

math.CO2011

Suborbits of a point stabilizer in the orthogonal group on the last subconstituent of orthogonal dual polar graphs

Fenggao Li, Kaishun Wang, Jun guo +1

As one of the serial papers on suborbits of point stabilizers in classical groups on the last subconstituent of dual polar graphs, the corresponding problem for orthogonal dual pol…