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20102021
most citedLong-range random transverse-field Ising model in three dimensions

29 citations · 112 across the 24 of their papers we have counts for

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10 papers · 1 filter

math.CO2019★ 7 cited

The group is a DCI-group

István Kovács, Grigory Ryabov

We prove that the group is a DCI-group for distinct primes and , that is, two Cayley digraphs over are isomorphic if and only if their c…

math.CO2019

Existence of non-Cayley Haar graphs

Yan-Quan Feng, István Kovács, Jie Wang +1

A Cayley graph of a group is a finite simple graph such that its automorphism group contains a subgroup isomorphic to acting regularly on , while a…

math.CO2018

-property for decomposable Schur rings over an abelian group

István Kovács, Grigory Ryabov

A Schur ring over a finite group is said to be decomposable if it is the generalized wreath product of Schur rings over smaller groups. In this paper we establish a sufficient cond…

math.CO2016

Cubic arc-transitive -circulants

Michael Giudici, István Kovács, Cai Heng Li +1

For an integer , a graph is called a -circulant if its automorphism group contains a cyclic semiregular subgroup with orbits on the vertices. We show that, if i…

math.CO2015

Classification of reflexibile regular Cayley maps for dihedral groups

István Kovács, Young Soo Kwon

In this paper, we classify reflexible regular Cayley maps for dihedral groups.

math.CO2014

Arc-transitive cubic abelian bi-Cayley graphs and BCI-graphs

Hiroki Koike, István Kovács

A finite simple graph is called a bi-Cayley graph over a group if it has a semiregular automorphism group, isomorphic to which has two orbits on the vertex set. Cubic vert…