Junling Zhou

activity

20102024

most citedA Pair of Disjoint 3-GDDs of type g^t u^1

1 citations · 1 across the 4 of their papers we have counts for

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math.CO2024

$d$ -Degree Erdős-Ko-Rado theorem for finite vector spaces

Yunjing Shan, Junling Zhou

Let $V$ be an $n$ -dimensional vector space over the finite field $F_{q}$ and let $[k V]_{q}$ denote the family of all $k$ -dimensional subspaces of $V$ . A fam…

math.CO2024

On cover-free families of finite vector spaces

Yunjing Shan, Junling Zhou

There is a large literature on cover-free families of finite sets, because of their many applications in combinatorial group testing, cryptographic and communications. This work st…

math.CO2022

Suboptimal $s$ -union familes and $s$ -union antichains for vector spaces

Yunjing Shan, Junling Zhou

Let $V$ be an $n$ -dimensional vector space over the finite field $F_{q}$ , and let $L (V) = ⋃_{0 \leq k \leq n} [k V]$ be the set of all subspaces…

math.CO2010★ 1 cited

A Pair of Disjoint 3-GDDs of type g^t u^1

Yanxun Chang, Yeow Meng Chee, Junling Zhou

Pairwise disjoint 3-GDDs can be used to construct some optimal constant-weight codes. We study the existence of a pair of disjoint 3-GDDs of type $g^{t} u^{1}$ and establish that its n…

d-Degree Erdős-Ko-Rado theorem for finite vector spaces

On cover-free families of finite vector spaces

Suboptimal s-union familes and s-union antichains for vector spaces

A Pair of Disjoint 3-GDDs of type g^t u^1

$d$ -Degree Erdős-Ko-Rado theorem for finite vector spaces

Suboptimal $s$ -union familes and $s$ -union antichains for vector spaces