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Information Journal Paper

Title

THE IRREGULARITY AND TOTAL IRREGULARITY OF EULERIAN GRAPHS

Pages

  101-111

Abstract

 For an arbitrary graph G, the IRREGULARITY and total IRREGULARITY of G are defined as irr(G) = åuvÎE(G) |dG(u) − dG(v)| and irrt(G)=1/2åu,vÎv(g) |dG(u)− dG(v)|, respectively, where dG(u) is the degree of vertex u. In this paper, we characterize all connected EULERIAN GRAPHS with the second minimum IRREGULARITY, the second and third minimum total IRREGULARITY, respectively.

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  • Cite

    APA: Copy

    NASIRI, R., ELLAHI, H.R., GHOLAMI, A., & FATH TABAR, G.H.. (2018). THE IRREGULARITY AND TOTAL IRREGULARITY OF EULERIAN GRAPHS. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, 9(2), 101-111. SID. https://sid.ir/paper/715866/en

    Vancouver: Copy

    NASIRI R., ELLAHI H.R., GHOLAMI A., FATH TABAR G.H.. THE IRREGULARITY AND TOTAL IRREGULARITY OF EULERIAN GRAPHS. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY[Internet]. 2018;9(2):101-111. Available from: https://sid.ir/paper/715866/en

    IEEE: Copy

    R. NASIRI, H.R. ELLAHI, A. GHOLAMI, and G.H. FATH TABAR, “THE IRREGULARITY AND TOTAL IRREGULARITY OF EULERIAN GRAPHS,” IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, vol. 9, no. 2, pp. 101–111, 2018, [Online]. Available: https://sid.ir/paper/715866/en

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