Regular maps whose groups do not act faithfully on vertices, edges, or faces
- Li, Cai Heng
- Širáň, Jozef
DOIAbstract
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or faces are analysed in detail
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or faces are analysed in detail
For a given group G the orientably regular maps with orientation-preserving automorphism group G are...
AbstractComplete lists are given of all reflexible orientable regular maps of genus 2 to 15, all non...
Preface Regular maps and hypermaps are cellular decompositions of closed sur-faces exhibiting the hi...
Regular maps whose automorphism groups do not have faithful action on vertices, edges, or faces are ...
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or fa...
AbstractWe show that, whereas a finite map is regular if and only if its automorphism group and mono...
Regular and orientably-regular maps are central to the part of topological graph theory concerned wi...
1 Introduction A map is an embedding of a finite connected graph into a surface (a compact real 2- d...
It is known that for any given k and m such that 1/k + 1/m M of valence k and face length m on orien...
A 2-cell embedding of a graph on a nonorientable closed surface is called regular if its automorphis...
Complete lists are given of all reflexible orientable regular maps of genus 2 to 15, all non-orienta...
AbstractA 2-cell embedding of a graph on a nonorientable closed surface is called regular if its aut...
Building on earlier results for regular maps and for orientably regular chiral maps, we classify the...
This paper uses combinatorial group theory to help answer some long-standing questions about the gen...
A map which is non-orientable or has non-empty boundary has a canonical double cover which is orient...
For a given group G the orientably regular maps with orientation-preserving automorphism group G are...
AbstractComplete lists are given of all reflexible orientable regular maps of genus 2 to 15, all non...
Preface Regular maps and hypermaps are cellular decompositions of closed sur-faces exhibiting the hi...
Regular maps whose automorphism groups do not have faithful action on vertices, edges, or faces are ...
AbstractRegular maps whose automorphism groups do not have faithful action on vertices, edges, or fa...
AbstractWe show that, whereas a finite map is regular if and only if its automorphism group and mono...
Regular and orientably-regular maps are central to the part of topological graph theory concerned wi...
1 Introduction A map is an embedding of a finite connected graph into a surface (a compact real 2- d...
It is known that for any given k and m such that 1/k + 1/m M of valence k and face length m on orien...
A 2-cell embedding of a graph on a nonorientable closed surface is called regular if its automorphis...
Complete lists are given of all reflexible orientable regular maps of genus 2 to 15, all non-orienta...
AbstractA 2-cell embedding of a graph on a nonorientable closed surface is called regular if its aut...
Building on earlier results for regular maps and for orientably regular chiral maps, we classify the...
This paper uses combinatorial group theory to help answer some long-standing questions about the gen...
A map which is non-orientable or has non-empty boundary has a canonical double cover which is orient...
For a given group G the orientably regular maps with orientation-preserving automorphism group G are...
AbstractComplete lists are given of all reflexible orientable regular maps of genus 2 to 15, all non...
Preface Regular maps and hypermaps are cellular decompositions of closed sur-faces exhibiting the hi...
Add to ORKG