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On Van, r and s topological properties of the Sierpinski triangle networks

, Mehdi Alaeiyan, Mohammad Farahani, Murat Cancan

Abstract: A topological index-a numerical quantity derived from the graph of a chemical network-is used for modelling the mathematical, chemical and physical properties of these networks and chemicals. The topological properties of the Sierpinski triangle has been newly studied in chemical graph theory. In this study we defined novel Van, R and S degree concepts as well as novel Van, R and S topological indices, and computed these topological indices for the Sierpinski triangle network. The closed formulas of these novel topological indices for the Sierpinski triangle network were presented.
Keywords: modelling / topological properties / Triangle Network / mathematical / van / formulas / Sierpinski / newly

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