Zeying Wang

activity

20082020

most citedProofs of two conjectures on ternary weakly regular bent functions

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

math.CO2020

Results on partial geometries with an abelian Singer group of rigid type

Stefaan De Winter, Ellen Kamischke, Eric Neubert +1

A partial geometry $S$ admitting an abelian Singer group $G$ is called of rigid type if all lines of $S$ have a trivial stabilizer in $G$ . In this paper, we show that if a partial…

math.CO2019

Paley type partial difference sets in abelian groups

Zeying Wang

Partial difference sets with parameters $(v, k, λ, μ) = (v, (v - 1) /2, (v - 5) /4, (v - 1) /4)$ are called Paley type partial difference sets. In this note we prove that if there exists a Paley…

math.CO2019

New necessary conditions for Payley type PDS in Abelian groups

Zeying Wang

In this paper we prove that if there is a regular Paley type partial difference set in an Abelian group $G$ of order $v$ , where $v = p_{1}^{2 k_{1}} p_{2}^{2 k_{2}} \dots p_{n}^{2 k_{n}}$ , $n \geq 2$ ,…

math.CO2017

Non-existence of partial difference sets of order 8p^3 in Abelian groups

Stefaan De Winter, Zeying Wang

In this paper we prove non-existence of nontrivial partial difference sets in Abelian groups of order 8p^3, where p \geq 3 is a prime number.

math.CO2017

Non-existence of two types of partial difference sets

Stefaan De Winter, Eric Neibert, Zeying Wang

In this note we prove the non-existence of two types of partial difference sets in Abelian groups of order 216. This finalizes the classification of parameters for which a partial…

math.CO2014

Automorphisms of strongly regular graphs

S. De Winter, E. Kamischke, Z. Wang

In this article we generalize a theorem of Benson for generalized quadrangles to strongly regular graphs and directed strongly regular graphs. The main result provides numerical re…