Jan 6, 2011 · Equivalently, a matching is k -maximal if and only if one cannot increase its cardinality by removing j − 1 of its edges and adding j others, ...
Sep 20, 2010 · We present a collection of new structural, algorithmic, and complexity results for two types of matching problems.
The first problem involves the computation of k-maximal matchings, where a matching is k-maximal if it admits no augmenting path with @?2k vertices. The second ...
The first problem involves the computation of k-maximal matchings, where a matching is k-maximal if it admits no augmenting path with ≤2k vertices. The ...
The first problem involves the computation of k-maximal matchings, where a matching is k-maximal if it admits no augmenting path with≤ 2k vertices. The second ...
We present a collection of new structural, algorithmic, and complexity results for matching problems of two types. The first problem involves the ...
The first problem involves the computation of k -maximal matchings, where a matching is k -maximal if it admits no augmenting path with ≤ 2 k vertices. The ...
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... maximal matching that contains the smallest possible number of edges. A maximal matching with k edges is an edge dominating set with k edges. Conversely, if ...
Abstract. We study the computational complexity of several problems connected with the problems of finding a maximal distance-k matching of minimum ...