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Hamiltonicity on Enhanced Extended Fibonacci Cube

机译:加强延长斐波纳契立方体的汉密尔

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Enhanced Hypercube (EQ) is a computer network interconnect topology that has many advantages. But among the many advantages, EQ has some drawbacks that is in line with the increasing network size, the number of vertices increases exponentially. Extended Fibonacci Cube (EFC) is an interconnected network topology developed to overcome weaknesses in EQ related to number of vertices. E FC is developed following the Fibonacci number pattern. This paper introduces a new interconnect network topology named Enhanced Extended Fibonacci Cube (E2FC) developed from EFC to overcome weaknesses in EQ while also increasing the advantages already possessed by EFC. In the previous research, the enumeration formula of vertex number, number of edges, number of squares and size of diameter from E2FC. In this paper will be shown the important nature of a computer network that is the nature of Hamiltonicity. The existence of this property is important because it is related to the ability of a network to send messages efficiently. In this paper it is shown that E2FC is a Hamiltonian graph. Proof analysis using binary string combinatoric method.
机译:增强的HyperCube(EQ)是一种计算机网络互连拓扑,具有许多优点。但是,在许多优点中,EQ有一些缺点,符合网络尺寸的增加,顶点的数量是指数增长的。扩展的Fibonacci立方体(EFC)是开发的互联网络拓扑,以克服与顶点数量相关的EQ中的弱点。 e FC以斐波纳契数模式开发。本文介绍了一种新的互连网络拓扑,名为增强的扩展Fibonacci立方体(E2FC),从EFC开发,克服EQ中的缺点,同时还增加了EFC已经拥有的优势。在以前的研究中,顶点数量的枚举公式,边缘数,正方形数量和直径的直径尺寸。在本文中,将显示计算机网络的重要性质,这是汉密尔顿的性质。此属性的存在是重要的,因为它与网络有效地发送消息的能力相关。在本文中,显示E2FC是汉密尔顿图。使用二进制字符串组合方法进行证明分析。

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