Cycles through 23 vertices in 3-connected cubic planar graphs

R. E.L. Aldred; S. Bau; D. A. Holton; Brendan D. McKay

doi:10.1007/s003730050046

Cycles through 23 vertices in 3-connected cubic planar graphs

R. E.L. Aldred^*
, S. Bau
, D. A. Holton
, Brendan D. McKay

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

13 Citations (Scopus)

Abstract

We establish that if A is a set of at most 23 vertices in a 3-connected cubic planar graph G, then there is a cycle in G containing A. This result is sharp.

Original language	English
Pages (from-to)	373-376
Number of pages	4
Journal	Graphs and Combinatorics
Volume	15
Issue number	4
DOIs	https://doi.org/10.1007/s003730050046
Publication status	Published - 1999

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title = "Cycles through 23 vertices in 3-connected cubic planar graphs",

abstract = "We establish that if A is a set of at most 23 vertices in a 3-connected cubic planar graph G, then there is a cycle in G containing A. This result is sharp.",

author = "Aldred, \{R. E.L.\} and S. Bau and Holton, \{D. A.\} and McKay, \{Brendan D.\}",

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AU - Aldred, R. E.L.

AU - Bau, S.

AU - Holton, D. A.

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PY - 1999

Y1 - 1999

N2 - We establish that if A is a set of at most 23 vertices in a 3-connected cubic planar graph G, then there is a cycle in G containing A. This result is sharp.

AB - We establish that if A is a set of at most 23 vertices in a 3-connected cubic planar graph G, then there is a cycle in G containing A. This result is sharp.

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DO - 10.1007/s003730050046

M3 - Article

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EP - 376

JO - Graphs and Combinatorics

JF - Graphs and Combinatorics

IS - 4

ER -

Cycles through 23 vertices in 3-connected cubic planar graphs

Abstract

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