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On n-skein isomorphisms of graphs

โœ Scribed by R.L Hemminger; H.A Jung


Book ID
107884150
Publisher
Elsevier Science
Year
1982
Tongue
English
Weight
529 KB
Volume
32
Category
Article
ISSN
0095-8956

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๐Ÿ“œ SIMILAR VOLUMES


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Let G be a finite group and Cay(G,S) the Cayley graph of G with respect to S. A subset S is called a CI-subset if, for any TCG, Cay(G,S) ~ Cay(G,T) implies S ~ = T for some ct E Aut(G). In this paper, we investigate the finite groups G in which every subset S with size at most m and (S) = G is a CI-

On Isomorphisms of Finite Cayley Graphs
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A Cayley graph Cay(G, S) of a group G is called a CI-graph if whenever T is another subset of G for which Cay(G, S) โˆผ = Cay(G, T ), there exists an automorphism ฯƒ of G such that S ฯƒ = T . For a positive integer m, the group G is said to have the m-CI property if all Cayley graphs of G of valency m a

P3-isomorphisms for graphs
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The P 3 -graph of a finite simple graph G is the graph whose vertices are the 3-vertex paths of G, with adjacency between two such paths whenever their union is a 4-vertex path or a 3-cycle. In this paper we show that connected finite simple graphs G and H with isomorphic P 3 -graphs are either isom