A note on infinite transitive graphs

Norbert Seifter

doi:10.1016/0012-365X(86)90151-2

A note on infinite transitive graphs

Norbert Seifter

Lehrstuhl für Angewandte Mathematik (170)

Publikation: Beitrag in Fachzeitschrift › Artikel › Forschung › Begutachtung

2 Zitate (Scopus)

Abstract

In [4] Jung and Watkins proved that for a connected infinite graph X either κ∞(X) = ∞ holds or X is a strip, if Aut(X) contains a transitive abelian subgroup G. Here we prove the same result under weaker assumptions.

Originalsprache	Englisch
Seiten (von - bis)	317-321
Seitenumfang	5
Fachzeitschrift	Discrete mathematics
Jahrgang	58.1986
Ausgabenummer	3
DOIs	https://doi.org/10.1016/0012-365X(86)90151-2
Publikationsstatus	Veröffentlicht - 1986

Zugriff auf Dokument

10.1016/0012-365X(86)90151-2

Andere Dateien und Links

https://doi.org/10.1016/0012-365X(86)90151-2

Dieses zitieren

@article{4b8016ca9a844bc781751d31d2f2f88f,

title = "A note on infinite transitive graphs",

abstract = "In [4] Jung and Watkins proved that for a connected infinite graph X either κ∞(X) = ∞ holds or X is a strip, if Aut(X) contains a transitive abelian subgroup G. Here we prove the same result under weaker assumptions.",

author = "Norbert Seifter",

year = "1986",

doi = "10.1016/0012-365X(86)90151-2",

language = "English",

volume = "58.1986",

pages = "317--321",

journal = "Discrete mathematics",

publisher = "Elsevier B.V.",

number = "3",

}

TY - JOUR

T1 - A note on infinite transitive graphs

AU - Seifter, Norbert

PY - 1986

Y1 - 1986

N2 - In [4] Jung and Watkins proved that for a connected infinite graph X either κ∞(X) = ∞ holds or X is a strip, if Aut(X) contains a transitive abelian subgroup G. Here we prove the same result under weaker assumptions.

AB - In [4] Jung and Watkins proved that for a connected infinite graph X either κ∞(X) = ∞ holds or X is a strip, if Aut(X) contains a transitive abelian subgroup G. Here we prove the same result under weaker assumptions.

UR - https://doi.org/10.1016/0012-365X(86)90151-2

U2 - 10.1016/0012-365X(86)90151-2

DO - 10.1016/0012-365X(86)90151-2

M3 - Article

VL - 58.1986

SP - 317

EP - 321

JO - Discrete mathematics

JF - Discrete mathematics

IS - 3

ER -