<正> Let G be a finite group and S a subset of G.We define the Cayley digraphX=X(C,S)of G with respect to S bywhere V(X)and E(X)are the vertex-and edge-sets of X,respectively.S is saidto be a CI—subset of G if any graphisomorphism X(G,S)≌X(G,T),where TG,implies that there exists a group automorphism ...04427-42
AbstractWe provide elementary proofs that the groups Zp2andZp3 are CI-groups for Cayley color digrap...
AbstractFor a positive integer m, a group G is said to have the m-DCIproperty if, for any Cayley dig...
AbstractA Cayley graph or digraph Cay(G, S) of a finite groupGis called aCI-graphofGif, for anyT⊂G, ...
Let G be a finite group, and let Cay(G, S) be a Cayley digraph of G. If, for all T subset of G, Cay(...
Let G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of G with ...
AbstractLet G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of...
AbstractA Cayley graph or digraph Cay(G, S) of a finite groupGis called aCI-graphofGif, for anyT⊂G, ...
AbstractLet G be a finite group and Cay(G, S) the Cayley graph of G with respect to S. A subset S is...
<正> Let G be a finite group and H a nonempty subset of G.We call H Cayley subset if the identi...
AbstractLetGbe a finite group,Sa subset ofG\{1}, and let Cay(G,S) denote the Cayley digraph ofGwith ...
AbstractFor a subsetSof a groupGsuch that 1∉SandS=S−1, the associated Cayley graph Cay(G,S) is the g...
Let G be a finite group, S a subset of G\{1}, and let Cay(G, S) denote the Cayley digraph of G with ...
A group G is called a DCIM-group if any minimal generating subset of G is a CI-subset. Here, the Abe...
AbstractLet G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of...
AbstractFor a finite groupGand a subsetSofGwhich does not contain the identity ofG,let Cay(G,S)denot...
AbstractWe provide elementary proofs that the groups Zp2andZp3 are CI-groups for Cayley color digrap...
AbstractFor a positive integer m, a group G is said to have the m-DCIproperty if, for any Cayley dig...
AbstractA Cayley graph or digraph Cay(G, S) of a finite groupGis called aCI-graphofGif, for anyT⊂G, ...
Let G be a finite group, and let Cay(G, S) be a Cayley digraph of G. If, for all T subset of G, Cay(...
Let G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of G with ...
AbstractLet G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of...
AbstractA Cayley graph or digraph Cay(G, S) of a finite groupGis called aCI-graphofGif, for anyT⊂G, ...
AbstractLet G be a finite group and Cay(G, S) the Cayley graph of G with respect to S. A subset S is...
<正> Let G be a finite group and H a nonempty subset of G.We call H Cayley subset if the identi...
AbstractLetGbe a finite group,Sa subset ofG\{1}, and let Cay(G,S) denote the Cayley digraph ofGwith ...
AbstractFor a subsetSof a groupGsuch that 1∉SandS=S−1, the associated Cayley graph Cay(G,S) is the g...
Let G be a finite group, S a subset of G\{1}, and let Cay(G, S) denote the Cayley digraph of G with ...
A group G is called a DCIM-group if any minimal generating subset of G is a CI-subset. Here, the Abe...
AbstractLet G be a finite group, S a subset of G\{1}, and let Cay (G,S) denote the Cayley digraph of...
AbstractFor a finite groupGand a subsetSofGwhich does not contain the identity ofG,let Cay(G,S)denot...
AbstractWe provide elementary proofs that the groups Zp2andZp3 are CI-groups for Cayley color digrap...
AbstractFor a positive integer m, a group G is said to have the m-DCIproperty if, for any Cayley dig...
AbstractA Cayley graph or digraph Cay(G, S) of a finite groupGis called aCI-graphofGif, for anyT⊂G, ...