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首页> 外文期刊>Ars Combinatoria: An Australian-Canadian Journal of Combinatorics >Number of Spanning trees in Different Products of Complete and Complete Tripartite Graphs
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Number of Spanning trees in Different Products of Complete and Complete Tripartite Graphs

机译:完整和完整的三方图中不同产品的跨越树数

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摘要

Many models in engineering have regular patterns and can be viewed as the product of a number of simple graphs. These subgraphs, which are used in the formation of a model, are called the generators of that model. In this paper simple explicit formulae are derived for calculating the complexity of some products of compete and complete tripartite graphs such as: Cartesian product, Normal product, Composition product, Tensor product, Symmetric product, and Strong sum, by an extension of Kirchhoff's formula, using techniques from linear algebra and matrix theory.
机译:工程中的许多型号具有常规模式,可以被视为许多简单图表的产品。 这些用于在模型的形成中使用的子图称为该模型的发电机。 在本文中,推导出用于计算竞争和完整的三方图的一些产品的复杂性,例如:笛卡尔产品,正常产品,组成产品,张量产品,对称产品和强大的总和,通过Kirchhoff's Formula的延伸, 使用线性代数和矩阵理论的技术。

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