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Subgraphs with Orthogonal 0, k_i_1~n-Factorizations in Graphs

机译:图中具有正交0,k_i _1〜n分解的子图

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Let m, n, r and k_i (1 ≤ i ≤ m) be positive integers with n ≤ m and k_1 ≥ k_2 ≥ ... ≥ k_m ≥ 2r - 1. Let G be a graph, and let H_1, H_2, ... , H_r be vertex-disjoint n-subgraphs of G. It is verified in this article that every [0, k_1 + k_2 + ... + k_m - n + 1]-graph G includes a subgraph R such that R has a [0,k_i]_1~n-factorization orthogonal to every H_i, 1≤i≤r.
机译:令m,n,r和k_i(1≤i≤m)为n≤m且k_1≥k_2≥...≥k_m≥2r-1的正整数。令G为图,令H_1,H_2,。 ..,H_r是G的顶点不相交的n个子图。在本文中证实,每个[0,k_1 + k_2 + ... + k_m-n + 1]图G都包含一个子图R,使得R具有与每个H_i正交的[0,k_i] _1〜n分解,1≤i≤r。

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