AbstractA matching in a graph is a set of edges no two of which share a common vertex. A matching M is an induced matching if no edge connects two edges of M. The problem of finding a maximum induced matching is known to be NP-Complete in general and specifically for bipartite graphs and for 3-regular planar graphs. The problem has been shown to be polynomial for several classes of graphs. In this paper we generalize the results to wider classes of graphs, and improve the time complexity of previously known results
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
AbstractKobler and Rotics gave a polytime algorithm for deciding if a graph has maximum induced matc...
AbstractA matching in a graph is a set of edges no two of which share a common vertex. A matching M ...
An induced matching M of a graph G is a set of pairwise non-adjacent edges such that their end-verti...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common node or ar...
In a graph G a matching is a set of edges in which no two edges have a common endpoint. An induced m...
An induced matching in a graph is a set of edges such that no two edges in the set are joined by any...
An induced matching in graph G is a matching which is an induced subgraph of G. Clearly, among two v...
An induced matching in a graph G = (V,E) is a matching M such that (V,M) is an induced subgraph of G...
AbstractAn induced matching M of a graph G is a set of pairwise non-adjacent edges such that their e...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common vertex or ...
AbstractWe study extremal questions on induced matchings in certain natural graph classes. We argue ...
AbstractGiven a graph G and an integer k≥0, the NP-complete Induced Matching problem asks whether th...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common node or ar...
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
AbstractKobler and Rotics gave a polytime algorithm for deciding if a graph has maximum induced matc...
AbstractA matching in a graph is a set of edges no two of which share a common vertex. A matching M ...
An induced matching M of a graph G is a set of pairwise non-adjacent edges such that their end-verti...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common node or ar...
In a graph G a matching is a set of edges in which no two edges have a common endpoint. An induced m...
An induced matching in a graph is a set of edges such that no two edges in the set are joined by any...
An induced matching in graph G is a matching which is an induced subgraph of G. Clearly, among two v...
An induced matching in a graph G = (V,E) is a matching M such that (V,M) is an induced subgraph of G...
AbstractAn induced matching M of a graph G is a set of pairwise non-adjacent edges such that their e...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common vertex or ...
AbstractWe study extremal questions on induced matchings in certain natural graph classes. We argue ...
AbstractGiven a graph G and an integer k≥0, the NP-complete Induced Matching problem asks whether th...
AbstractAn induced matching in a graph G is a set of edges, no two of which meet a common node or ar...
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
The maximum induced matching problem is known to be APX-hard in the class of bipartite graphs. Moreo...
AbstractKobler and Rotics gave a polytime algorithm for deciding if a graph has maximum induced matc...