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Information Journal Paper

Title

Computing Szeged Index of Graphs on Triples

Pages

  175-180

Abstract

 Let G=(V, E) be a simple connected graph with vertex set V and edge set E. The Szeged index of G is defined by Sz(G)= ∑ _e=uv∊ E^n_u(e|G)n_v(e|G), where nu(e|G) is the number of vertices of G closer to u than v and nv(e|G) can be defined in a similar way. Let S be a set of sizen ≥ 8 and V be the set of all subsets of S of size 3. We define three types of Intersection graphs with vertex set V. These graphs are denoted by Gi(n), i=0, 1, 2 and we will find their Szeged indices.

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    APA: Copy

    DARAFSHEH, M.R., MODABERNIA, R., & NAMDARI, M.. (2017). Computing Szeged Index of Graphs on Triples. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, 8(2 ), 175-180. SID. https://sid.ir/paper/205549/en

    Vancouver: Copy

    DARAFSHEH M.R., MODABERNIA R., NAMDARI M.. Computing Szeged Index of Graphs on Triples. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY[Internet]. 2017;8(2 ):175-180. Available from: https://sid.ir/paper/205549/en

    IEEE: Copy

    M.R. DARAFSHEH, R. MODABERNIA, and M. NAMDARI, “Computing Szeged Index of Graphs on Triples,” IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, vol. 8, no. 2 , pp. 175–180, 2017, [Online]. Available: https://sid.ir/paper/205549/en

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