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On the Existence and Determination of Satisfactory Partitions in a Graph

机译:图中满意分区的存在与确定

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The SATISFACTORY PARTITION problem consists in deciding if a given graph has a partition of its vertex set into two nonempty sets V_1,V_2 such that for each vertex v, if v ∈ V_i then d_(V_i)(v) ≥ s(v), where s(v) ≤ d(v) is a given integer-valued function. This problem was introduced by Gerber and Kobler [EJOR 125 (2000), 283-291] for s = [d/2]. In this paper we study the complexity of this problem for different values of s.
机译:满意分区问题在于确定给定图是否具有将其顶点集划分为两个非空集V_1,V_2的方法,这样对于每个顶点v,如果v∈V_i,则d_(V_i)(v)≥s(v),其中s(v)≤d(v)是给定的整数函数。 Gerber和Kobler提出了这个问题[EJOR 125(2000),283-291],其中s = [d / 2]。在本文中,我们研究了不同s值时此问题的复杂性。

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