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On extremal multiplicative Zagreb indices of trees with given domination number

机译:在具有统治号码的极值乘法Zagreb索引

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For a (molecular) graph, the first multiplicative Zagreb index Pi(1) is equal to the product of squares of the vertex degrees, and the second multiplicative Zagreb index Pi(2) is equal to the product of the products of degrees of pairs of adjacent vertices. In this paper, we explore the multiplicative Zagreb indices in terms of domination number. Sharp upper and lower bounds of Pi(1) and Pi(2) are given. In addition, the corresponding extreme graphs are characterized, and our conclusions enrich and extend some known results. (C) 2018 Elsevier Inc. All rights reserved.
机译:对于(分子)曲线图,第一乘法Zagreb指数Pi(1)等于顶点度的正方形的乘积,并且第二乘法Zagreb指数Pi(2)等于成对程度的产品的乘积 相邻的顶点。 在本文中,我们在统治号码方面探索乘法萨格勒布指数。 给出了PI(1)和PI(2)的尖锐上限和下界。 此外,相应的极端图表的特征在于,我们的结论丰富并延长了一些已知结果。 (c)2018年Elsevier Inc.保留所有权利。

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