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Information Journal Paper

Title

COMPUTING WIENER AND SZEGED INDICES OF AN ACHIRAL POLYHEX NANOTORUS

Pages

  7-11

Abstract

 Suppose G is the molecular graph of an ACHIRAL POLYHEX NANOTORUS and e is an edge of G. We denote by N1(e/G) the number of vertices of G lying closer to one end of e and by N2(e/G) the number of vertices of  lying closer to the other end of e. Then the Sz(G) SeÎE(G) N1(e/G)N2 (e/G), where E(G) is the set of all edges of G. The WIENER INDEX of G is defined as W(G) = 1/2S{x,y}Ív(G) d (x,yw)h, ere d(x,y) denotes the length of a minimal path between x and y. In this paper, the Wiener and Szeged indices of an ACHIRAL POLYHEX NANOTORUS are computed.

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    APA: Copy

    YOUSEFI AZARI, HASAN, YOUSEFI, SHAHRAM, ASHRAFI, A.R., & KHALIFEH, M.H.. (2006). COMPUTING WIENER AND SZEGED INDICES OF AN ACHIRAL POLYHEX NANOTORUS. JOURNAL OF SCIENCE (UNIVERSITY OF TEHRAN) (JSUT), 33(3 (SECTION: MATHEMATICS)), 7-11. SID. https://sid.ir/paper/2219/en

    Vancouver: Copy

    YOUSEFI AZARI HASAN, YOUSEFI SHAHRAM, ASHRAFI A.R., KHALIFEH M.H.. COMPUTING WIENER AND SZEGED INDICES OF AN ACHIRAL POLYHEX NANOTORUS. JOURNAL OF SCIENCE (UNIVERSITY OF TEHRAN) (JSUT)[Internet]. 2006;33(3 (SECTION: MATHEMATICS)):7-11. Available from: https://sid.ir/paper/2219/en

    IEEE: Copy

    HASAN YOUSEFI AZARI, SHAHRAM YOUSEFI, A.R. ASHRAFI, and M.H. KHALIFEH, “COMPUTING WIENER AND SZEGED INDICES OF AN ACHIRAL POLYHEX NANOTORUS,” JOURNAL OF SCIENCE (UNIVERSITY OF TEHRAN) (JSUT), vol. 33, no. 3 (SECTION: MATHEMATICS), pp. 7–11, 2006, [Online]. Available: https://sid.ir/paper/2219/en

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