首页> 外文期刊>International Research Journal of Pure Algebra >MULTIPLICATIVE HYPER-ZAGREB INDICES AND COINDICES OF GRAPHS: COMPUTING THESE INDICES OF SOME NANOSTRUCTURES
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MULTIPLICATIVE HYPER-ZAGREB INDICES AND COINDICES OF GRAPHS: COMPUTING THESE INDICES OF SOME NANOSTRUCTURES

机译:可乘的超Zagreb指数和图的指数:计算某些纳米结构的这些指数

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In this paper, we introduce the first and second multiplicative hyper-Zagreb indices of a graph. The first multiplicative hyper-Zagreb index is defined as the product of squares of the sum of the degrees of pairs of adjacent vertices. The second multiplicative hyper- Zagreb index is defined as the product of squares of the product of the degrees of pairs of adjacent vertices. Also we introduce the first and second multiplicative hyper-Zagreb coindices of a graph. In this paper, the first and second multiplicative hyper-Zagreb indices of cycles, complete graphs, complete bipartite graphs and r-regular graphs are determined. Also we compute exact formulas of the multiplicative hyper-Zagreb indices for G = TUSC4C8(S) nanotubes, G1 = VPHX [m, n] nanotues and G2 = VPHY [m, n] nanotorus.
机译:在本文中,我们介绍了图的第一和第二乘法超Zagreb索引。第一乘法超-萨格勒布指数定义为相邻顶点对的度数之和的平方的乘积。第二乘性超萨格勒布指数定义为相邻顶点对度数乘积的平方的乘积。我们还介绍了图的第一和第二乘法超-萨格勒布硬币。在本文中,确定了循环,完整图,完整二部图和r-正则图的第一和第二乘法超Zagreb指数。我们还计算了G = TUSC4C8(S)纳米管,G1 = VPHX [m,n]纳米管和G2 = VPHY [m,n]纳米管的乘性超-萨格勒布指数的精确公式。

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