A 2-cell embedding of a graph on a nonorientable closed surface is called regular if its automorphism group acts regularly on its flags. This paper gives a classification of nonorientable regular maps with the automorphism groups PSL(3, p) for a prime p. Equivalently, we determine the representatives of orbits of Aut(PSL(3, p)) acting on the set of involutory generating triples ((t) over bar, (r) over bar, (l) over bar) of PSL(3, p) such that (t) over bar(l) over bar = (l) over bar(t) over bar. (c) 2008 Elsevier Inc. All rights reserved.X115sciescopu
We classify all firm, residually connected coset geometries, on which the group PSL(3,4) acts as a f...
AbstractA 2-cell embedding of a graph G into a closed (orientable or nonorientable) surface is calle...
AbstractA new method for the construction of graphs with given regular group is developed and used t...
AbstractA 2-cell embedding of a graph on a nonorientable closed surface is called regular if its aut...
A map is called regular if its automorphism group acts regularly on the set of all flags (incident v...
AbstractA 2-cell embedding of a graph G into a closed (orientable or nonorientable) surface is calle...
Möbius regular maps are surface embeddings of graphs with doubled edges such that (i) the automorphi...
AbstractA map is called regular if its automorphism group acts regularly on the set of all flags (in...
A regular map M is a cellular decomposition of a surface such that its automorphism group Aut(M) act...
An enumeration result for orientably regular hypermaps of a given type with automorphism groups isom...
AbstractA regular map M is a cellular decomposition of a surface such that its automorphism group Au...
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or fa...
An enumeration result for orientably-regular hypermaps of a given type with automorphism groups isom...
AbstractBy a regular embedding of a graph K in a surface we mean a 2-cell embedding of K in a compac...
AbstractGiven three integers k, ν and ϵ, we prove that there exists a finite k-regular graph whose a...
We classify all firm, residually connected coset geometries, on which the group PSL(3,4) acts as a f...
AbstractA 2-cell embedding of a graph G into a closed (orientable or nonorientable) surface is calle...
AbstractA new method for the construction of graphs with given regular group is developed and used t...
AbstractA 2-cell embedding of a graph on a nonorientable closed surface is called regular if its aut...
A map is called regular if its automorphism group acts regularly on the set of all flags (incident v...
AbstractA 2-cell embedding of a graph G into a closed (orientable or nonorientable) surface is calle...
Möbius regular maps are surface embeddings of graphs with doubled edges such that (i) the automorphi...
AbstractA map is called regular if its automorphism group acts regularly on the set of all flags (in...
A regular map M is a cellular decomposition of a surface such that its automorphism group Aut(M) act...
An enumeration result for orientably regular hypermaps of a given type with automorphism groups isom...
AbstractA regular map M is a cellular decomposition of a surface such that its automorphism group Au...
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or fa...
An enumeration result for orientably-regular hypermaps of a given type with automorphism groups isom...
AbstractBy a regular embedding of a graph K in a surface we mean a 2-cell embedding of K in a compac...
AbstractGiven three integers k, ν and ϵ, we prove that there exists a finite k-regular graph whose a...
We classify all firm, residually connected coset geometries, on which the group PSL(3,4) acts as a f...
AbstractA 2-cell embedding of a graph G into a closed (orientable or nonorientable) surface is calle...
AbstractA new method for the construction of graphs with given regular group is developed and used t...