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On the cyclic decomposition of complete multigraph into near Hamiltonian cycles

机译:关于哈密尔顿附近近哈尼尔顿循环的循环分解

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Let v and λ be positive integer, λK_v denote a complete multigraph. A decomposition of a graph G is a set of subgraphs of G whose edge sets partition the edge set of G. In this article, difference set method is used to introduce a new design that is decomposed a complete multigraph into near Hamiltonian cycles. In course of developing this design, a combination between near-4-factor and a cyclic (v - 1)-cycle system of 4K_v, when v = 4n + 2, n > 2, will be constructed.
机译:设v和λ是正整数,λk_v表示完整的多重素。图G的分解是一组G的一个子图,其边缘组的G.在本文中,差异设定方法用于引入一种新的设计,该设计将完整的多重素分解成近哈密顿循环。在开发这种设计过程中,将构造v = 4n + 2,n> 2的近4因素和4k_v的循环(V-1)-cycle系统之间的组合。

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