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Information Seminar Paper

Title

TOTAL [1, K]-DOMINATING SETS OF SOME GRAPH PRODUCTS

Pages

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Abstract

 FOR TWO GIVEN NON-NEGATIVE INTEGERS J AND K, A DOMINATING SET S OF A GRAPH G IS A TOTAL [J, K] -SET IF EACH VERTEX OF V (G) IS DOMINATED BY AT LEAST J, BUT NOT MORE THAN K VERTICES OF S. THE CARDINALITY OF THE SMALLEST SUCH SET IS DENOTED BY G[J, K](G). IN THIS PAPER, WE INVESTIGATE THE EXISTENCE OF SUCH DOMINATIONS FOR CORONA PRODUCT OF GRAPHS. MOREOVER, WE DESCRIBE TOTAL [1, K] -SETS OF CARTESIAN PRODUCTS GH FOR ARBITRARY GRAPHS G AND H. ALSO, WE GIVE SOME SUFFICIENT CONDITIONS FOR G AND H SUCH THAT THE STRONG PRODUCT G H HAS A TOTAL [1, K] -SET.

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  • Cite

    APA: Copy

    Sharifani, Pouyeh, & Hooshmandasl, Mohammad Reza. (2016). TOTAL [1, K]-DOMINATING SETS OF SOME GRAPH PRODUCTS. IRANIAN ALGEBRA SEMINAR. SID. https://sid.ir/paper/938747/en

    Vancouver: Copy

    Sharifani Pouyeh, Hooshmandasl Mohammad Reza. TOTAL [1, K]-DOMINATING SETS OF SOME GRAPH PRODUCTS. 2016. Available from: https://sid.ir/paper/938747/en

    IEEE: Copy

    Pouyeh Sharifani, and Mohammad Reza Hooshmandasl, “TOTAL [1, K]-DOMINATING SETS OF SOME GRAPH PRODUCTS,” presented at the IRANIAN ALGEBRA SEMINAR. 2016, [Online]. Available: https://sid.ir/paper/938747/en

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