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Information Journal Paper

Title

SOME RESULTS ON CHARACTERIZATION OF FINITE GROUPS BY NON-COMMUTING GRAPH

Pages

  41-48

Abstract

 The NON COMMUTING GRAPHr Ñ(G) of a non-abelian fnite group G is defined as follows: its vertex set is G - Z (G) and two distinct vertices x and y are joined by an edge if and only if the commutator of x and y is not the identity. In this paper we prove some new results about this graph. In particular we will give a new proof of Theorem 3.24 of [A. Abdollahi, S. Akbari, H. R, Maimani, Non-commuting graph of a group, J. Algebra, 298 (2006) 468-492.]. We also prove that if G1; G2;…; Gn are finite groups such that Z (Gi) =1 for i=1; 2;… ; n and they are characterizable by NON COMMUTING GRAPH, then G1xG2x…xGn is characterizable by non-commuting graph.

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    APA: Copy

    DARAFSHEH, M.R., & YOUSEFZADEH, PEDRAM. (2012). SOME RESULTS ON CHARACTERIZATION OF FINITE GROUPS BY NON-COMMUTING GRAPH. TRANSACTIONS ON COMBINATORICS, 1(2), 41-48. SID. https://sid.ir/paper/213771/en

    Vancouver: Copy

    DARAFSHEH M.R., YOUSEFZADEH PEDRAM. SOME RESULTS ON CHARACTERIZATION OF FINITE GROUPS BY NON-COMMUTING GRAPH. TRANSACTIONS ON COMBINATORICS[Internet]. 2012;1(2):41-48. Available from: https://sid.ir/paper/213771/en

    IEEE: Copy

    M.R. DARAFSHEH, and PEDRAM YOUSEFZADEH, “SOME RESULTS ON CHARACTERIZATION OF FINITE GROUPS BY NON-COMMUTING GRAPH,” TRANSACTIONS ON COMBINATORICS, vol. 1, no. 2, pp. 41–48, 2012, [Online]. Available: https://sid.ir/paper/213771/en

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