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• W3020482412 endingPage "125283" @default.
• W3020482412 startingPage "125283" @default.
• W3020482412 abstract "The resistance distance between two vertices of a simple connected graph G is equal to the resistance between two equivalent points on an electrical network, constructed so as to correspond to G, with each edge being replaced by a unit resistor. The Kirchhoff index of G is the sum of resistance distances between all pairs of vertices in G. In this paper, the resistance distance between any two arbitrary vertices of a chain silicate network and a cyclic silicate network was procured by utilizing techniques from the theory of electrical networks, i.e., the series and parallel principles, the principle of elimination, the star-triangle transformation and the delta-wye transformation. Two closed formulae for the Kirchhoff index of the chain silicate network and the cyclic silicate network were obtained respectively." @default.
• W3020482412 created "2020-05-01" @default.
• W3020482412 creator A5030349446 @default.
• W3020482412 creator A5051302370 @default.
• W3020482412 creator A5062684450 @default.
• W3020482412 date "2020-09-01" @default.
• W3020482412 modified "2023-10-18" @default.
• W3020482412 title "Computation of resistance distance and Kirchhoff index of the two classes of silicate networks" @default.
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• W3020482412 doi "https://doi.org/10.1016/j.amc.2020.125283" @default.
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