Search for Minimal Trivalent Cycle Permutation Graphs with Girth Nine
Search for Minimal Trivalent Cycle Permutation Graphs with Girth Nine
The question of the girth of cycle permutation graphs is discussed. It is demonstrated by a computer search, that there are no cycle permutation graphs with girth 9 on less than 60 vertices, and that precisely two non-isomorphic examples exist on 60 vertices.
113-115
Pisanski, T.
09317670-2c1d-43c1-bba4-331e50f540a5
Shawe-Taylor, J.
c32d0ee4-b422-491f-8c28-78663851d6db
1981
Pisanski, T.
09317670-2c1d-43c1-bba4-331e50f540a5
Shawe-Taylor, J.
c32d0ee4-b422-491f-8c28-78663851d6db
Pisanski, T. and Shawe-Taylor, J.
(1981)
Search for Minimal Trivalent Cycle Permutation Graphs with Girth Nine.
Discrete Mathenatics, 36, .
Abstract
The question of the girth of cycle permutation graphs is discussed. It is demonstrated by a computer search, that there are no cycle permutation graphs with girth 9 on less than 60 vertices, and that precisely two non-isomorphic examples exist on 60 vertices.
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Published date: 1981
Organisations:
Electronics & Computer Science
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Local EPrints ID: 259868
URI: http://eprints.soton.ac.uk/id/eprint/259868
ISSN: 0012-365X
PURE UUID: d5e2312d-057d-42ac-9b1e-2dfd4888ebd1
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Date deposited: 31 Aug 2004
Last modified: 10 Dec 2021 21:07
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Author:
T. Pisanski
Author:
J. Shawe-Taylor
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