Pablo Spiga

Electron. J. Comb., 2023

On n-partite digraphical representations of finite groups.

[BibT_eX]

[DOI]

,

,

J. Comb. Theory, Ser. A, 2022

Generalized dihedral CI-groups.

[BibT_eX]

[DOI]

Ted Dobson

,

Mikhail E. Muzychuk

,

Ars Math. Contemp., 2022

Constructing infinitely many half-arc-transitive covers of tetravalent graphs.

[BibT_eX]

[DOI]

,

Binzhou Xia

J. Comb. Theory, Ser. A, 2021

On triangles in derangement graphs.

[BibT_eX]

[DOI]

Andriaherimanana Sarobidy Razafimahatratra

,

,

J. Comb. Theory, Ser. A, 2021

On the rank of Suzuki polytopes: An answer to Hubard and Leemans.

[BibT_eX]

[DOI]

Discret. Math., 2021

On the Number of Fixed Points of Automorphisms of Vertex-Transitive Graphs.

[BibT_eX]

[DOI]

,

Comb., 2021

On the existence and the enumeration of bipartite regular representations of Cayley graphs over abelian groups.

[BibT_eX]

[DOI]

,

,

J. Graph Theory, 2020

On the existence of graphical Frobenius representations and their asymptotic enumeration.

[BibT_eX]

[DOI]

J. Comb. Theory, Ser. B, 2020

A classification of the graphical m-semiregular representation of finite groups.

[BibT_eX]

[DOI]

,

,

J. Comb. Theory, Ser. A, 2020

Corrigendum to "A conjecture on bipartite graphical regular representations" [Discrete Math. 343 (8) (2020) 111913].

[BibT_eX]

[DOI]

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,

Discret. Math., 2020

On Haar digraphical representations of groups.

[BibT_eX]

[DOI]

,

,

Discret. Math., 2020

A conjecture on bipartite graphical regular representations.

[BibT_eX]

[DOI]

,

,

Discret. Math., 2020

The Erdős-Ko-Rado theorem for the derangement graph of the projective general linear group acting on the projective space.

[BibT_eX]

[DOI]

J. Comb. Theory, Ser. A, 2019

Vertex transitive graphs G with χ_D(G) > χ(G) and small automorphism group.

[BibT_eX]

[DOI]

Niranjan Balachandran

,

Sajith Padinhatteeri

,

Ars Math. Contemp., 2019

Finite groups admitting an oriented regular representation.

[BibT_eX]

[DOI]

J. Comb. Theory, Ser. A, 2018

On the Existence of Frobenius Digraphical Representations.

[BibT_eX]

[DOI]

Electron. J. Comb., 2018

Asymptotic enumeration of vertex-transitive graphs of fixed valency.

[BibT_eX]

[DOI]

,

,

J. Comb. Theory, Ser. B, 2017

Every finite non-solvable group admits an oriented regular representation.

[BibT_eX]

[DOI]

,

J. Comb. Theory, Ser. B, 2017

Cayley numbers with arbitrarily many distinct prime factors.

[BibT_eX]

[DOI]

Ted Dobson

,

J. Comb. Theory, Ser. B, 2017

Vertex-primitive digraphs having vertices with almost equal neighbourhoods.

[BibT_eX]

[DOI]

,

Eur. J. Comb., 2017

Constructing Half-Arc-Transitive Graphs of Valency Four with Prescribed Vertex Stabilizers.

[BibT_eX]

[DOI]

Graphs Comb., 2016

An Erdős-Ko-Rado theorem for finite 2-transitive groups.

[BibT_eX]

[DOI]

,

,

Pham Huu Tiep

Eur. J. Comb., 2016

Finite Edge-Transitive Oriented Graphs of Valency Four: a Global Approach.

[BibT_eX]

[DOI]

,

,

,

,

Electron. J. Comb., 2016

Cayley graphs on abelian groups.

[BibT_eX]

[DOI]

Edward Dobson

,

,

Comb., 2016

Bounding the order of the vertex-stabiliser in 3-valent vertex-transitive and 4-valent arc-transitive graphs.

[BibT_eX]

[DOI]

,

,

J. Comb. Theory, Ser. B, 2015

On a relation between the rank and the proportion of derangements in finite transitive permutation groups.

[BibT_eX]

[DOI]

Robert M. Guralnick

,

I. M. Isaacs

,

J. Comb. Theory, Ser. A, 2015

Automorphisms of Cayley graphs on generalised dicyclic groups.

[BibT_eX]

[DOI]

,

,

Eur. J. Comb., 2015

Semiregular Automorphisms of Cubic Vertex-Transitive Graphs and the Abelian Normal Quotient Method.

[BibT_eX]

[DOI]

,

,

Electron. J. Comb., 2015

A census of 4-valent half-arc-transitive graphs and arc-transitive digraphs of valence two.

[BibT_eX]

[DOI]

,

,

Ars Math. Contemp., 2015

4-valent graphs of order 6p2 admitting a group of automorphisms acting regularly on arcs.

[BibT_eX]

[DOI]

Mohsen Ghasemi

,

Ars Math. Contemp., 2015

Most switching classes with primitive automorphism groups contain graphs with trivial groups.

[BibT_eX]

[DOI]

Peter J. Cameron

,

Australas. J Comb., 2015

An Erdös-Ko-Rado Theorem for the Derangement Graph of PGL3(q) Acting on the Projective Plane.

[BibT_eX]

[DOI]

,

SIAM J. Discret. Math., 2014

Cubic vertex-transitive graphs on up to 1280 vertices.

[BibT_eX]

[DOI]

,

,

J. Symb. Comput., 2013

CI-groups with respect to ternary relational structures: new examples.

[BibT_eX]

[DOI]

Edward Dobson

,

Ars Math. Contemp., 2013

Bounding the size of a vertex-stabiliser in a finite vertex-transitive graph.

[BibT_eX]

[DOI]

Cheryl E. Praeger

,

,

J. Comb. Theory, Ser. B, 2012

On graph-restrictive permutation groups.

[BibT_eX]

[DOI]

,

,

J. Comb. Theory, Ser. B, 2012

Generalised quadrangles with a group of automorphisms acting primitively on points and lines.

[BibT_eX]

[DOI]

,

,

,

,

J. Comb. Theory, Ser. A, 2012

Automorphism groups of tetravalent Cayley graphs on regular 5-groups.

[BibT_eX]

Ars Comb., 2012

Failure of n-uniqueness: a family of examples.

[BibT_eX]

[DOI]

Elisabetta Pastori

,

Math. Log. Q., 2011

On G-locally primitive graphs of locally Twisted Wreath type and a conjecture of Weiss.

[BibT_eX]

[DOI]

J. Comb. Theory, Ser. A, 2011

An Erdos-Ko-Rado theorem for the derangement graph of PGL(2, q) acting on the projective line.

[BibT_eX]

[DOI]

,

J. Comb. Theory, Ser. A, 2011

Balanced Cayley graphs and balanced planar graphs.

[BibT_eX]

[DOI]

,

,

Kerri Webb

Discret. Math., 2010

CI-property of elementary abelian 3-groups.

[BibT_eX]

[DOI]

Discret. Math., 2009

Strongly regular edge-transitive graphs.

[BibT_eX]

[DOI]

,

Cheryl E. Praeger

,

Ars Math. Contemp., 2009

An answer to Hirasaka and Muzychuk: Every p-Schur ring over Cpp is Schurian.

[BibT_eX]

[DOI]

,

Qiang Wang

Discret. Math., 2008

On the Cayley isomorphism problem for a digraph with 24 vertices.

[BibT_eX]

[DOI]

Ars Math. Contemp., 2008

Semiregular automorphisms of vertex-transitive cubic graphs.

[BibT_eX]

[DOI]

Peter J. Cameron

,

John Sheehan

,

Eur. J. Comb., 2006

Every abelian group of odd order has a narcissistic terrace.

[BibT_eX]

Matthew A. Ollis

,