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Information Journal Paper

Title

Laplacian Sum-Eccentricity Energy of a Graph

Pages

  209-219

Abstract

 We introduce the Laplacian Sum-eccentricity matrix LSe of a graph G, and its Laplacian Sum-eccentricity energy LSeE = Pn i=1 j ij, where  i =  i 􀀀 2m n and where  1;  2; : : :;  n are the eigenvalues of LSe. Upper bounds for LSeE are obtained. A graph is said to be twinenergetic if Pn P i=1 j ij = n i=1 j ij. Conditions for the existence of such graphs are established.

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    APA: Copy

    Sharada, Biligirirangaiah, Sowaity, Mohammad Issa, & GUTMAN, IVAN. (2017). Laplacian Sum-Eccentricity Energy of a Graph. MATHEMATICS INTERDISCIPLINARY RESEARCH, 2(2), 209-219. SID. https://sid.ir/paper/353658/en

    Vancouver: Copy

    Sharada Biligirirangaiah, Sowaity Mohammad Issa, GUTMAN IVAN. Laplacian Sum-Eccentricity Energy of a Graph. MATHEMATICS INTERDISCIPLINARY RESEARCH[Internet]. 2017;2(2):209-219. Available from: https://sid.ir/paper/353658/en

    IEEE: Copy

    Biligirirangaiah Sharada, Mohammad Issa Sowaity, and IVAN GUTMAN, “Laplacian Sum-Eccentricity Energy of a Graph,” MATHEMATICS INTERDISCIPLINARY RESEARCH, vol. 2, no. 2, pp. 209–219, 2017, [Online]. Available: https://sid.ir/paper/353658/en

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