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Information Journal Paper

Title

ADJACENT VERTEX DISTINGUISHING ACYCLIC EDGE COLORING OF THE CARTESIAN PRODUCT OF GRAPHS

Pages

  19-30

Abstract

 Let G be a graph and c′ aa(G) denotes the minimum number of colors required for an ACYCLIC EDGE COLORING of G in which no two adjacent vertices are incident to edges colored with the same set of colors. We prove a general bound for c′ aa (G □ H) for any two graphs G and H. We also determine exact value of this parameter for the Cartesian product of two paths, Cartesian product of a path and a cycle, Cartesian product of two trees, hypercubes. We show that c′ aa (Cm □ Cn) is at most 6 fo every m ≥ 3 and n≥3. Moreover in some cases we find the exact value of c′ aa (Cm □ Cn).

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    APA: Copy

    MOUSAVI, FATEMEH SADAT, & NOORI, MASSOMEH. (2017). ADJACENT VERTEX DISTINGUISHING ACYCLIC EDGE COLORING OF THE CARTESIAN PRODUCT OF GRAPHS. TRANSACTIONS ON COMBINATORICS, 6(2), 19-30. SID. https://sid.ir/paper/712128/en

    Vancouver: Copy

    MOUSAVI FATEMEH SADAT, NOORI MASSOMEH. ADJACENT VERTEX DISTINGUISHING ACYCLIC EDGE COLORING OF THE CARTESIAN PRODUCT OF GRAPHS. TRANSACTIONS ON COMBINATORICS[Internet]. 2017;6(2):19-30. Available from: https://sid.ir/paper/712128/en

    IEEE: Copy

    FATEMEH SADAT MOUSAVI, and MASSOMEH NOORI, “ADJACENT VERTEX DISTINGUISHING ACYCLIC EDGE COLORING OF THE CARTESIAN PRODUCT OF GRAPHS,” TRANSACTIONS ON COMBINATORICS, vol. 6, no. 2, pp. 19–30, 2017, [Online]. Available: https://sid.ir/paper/712128/en

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