Yongke Qu

activity

20112026

most citedA problem of Wang on Davenport constant for the multiplicative semigroup of the quotient ring of $\F_2[x]$

14 citations · 29 across the 13 of their papers we have counts for

collaborators

Showing 2021Show all

5 papers · 1 filter

math.CO2021

additive bases of abelian groups of rank 2

Weidong Gao, Yuanlin Li, Yongke Qu +1

Let $G$ be a finite abelian group and $p$ be the smallest prime dividing $∣ G ∣$ . Let $S$ be a sequence over $G$ . We say that $S$ is regular if for every proper subgroup $H \subsetne…

math.CO2021

Extremal product-one free sequences and $∣ G ∣$ -product-one free sequences of a metacyclic group

Yongke Qu, Yuanlin Li

Let $G$ be a multiplicatively written finite group. We denote by $E (G)$ the smallest integer $t$ such that every sequence of $t$ elements in $G$ contains a product-one subs…

math.CO2021

On a conjecture of Zhuang and Gao

Yongke Qu, Yuanlin Li

Let $G$ be a multiplicatively written finite group. We denote by $E (G)$ the smallest integer $t$ such that every sequence of $t$ elements in $G$ contains a product-one subs…

math.CO2021★ 2 cited

On the invariant E(G) for groups of odd order

Weidong Gao, Yuanlin Li, Yongke Qu

Let $G$ be a multiplicatively written finite group. We denote by $E (G)$ the smallest integer $t$ such that every sequence of $t$ elements in $G$ contains a product-one subs…

math.CO2021

Additive bases of $C_{3} \oplus C_{3 q}$

Yongke Qu, Yuanlin Li

Let $G$ be a finite abelian group and $p$ be the smallest prime dividing $∣ G ∣$ . Let $S$ be a sequence over $G$ . We say that $S$ is regular if for every proper subgroup $H \subsetne…

additive bases of abelian groups of rank 2

Extremal product-one free sequences and ∣G∣-product-one free sequences of a metacyclic group

On a conjecture of Zhuang and Gao

On the invariant E(G) for groups of odd order

Additive bases of C3​⊕C3q​

Extremal product-one free sequences and $∣ G ∣$ -product-one free sequences of a metacyclic group

Additive bases of $C_{3} \oplus C_{3 q}$