AbstractThe problem of determining the maximum matching in a convex bipartite graph, G = (V1, V2, E), is considered. It is shown that by using the appropriate data structures, the maximum matching problem can be efficiently transformed into an off-line minimum problem. Since the off-line minimum problem has been shown to be linear, the maximum matching in a convex bipartite graph can be determined in O(|V1|) time
You’ve probably seen some polynomial-time algorithms for the problem of computing a maximum-weight m...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
A bipartite graph G=(A, B, E) is convex on B if there exists an ordering of the vertices of B such t...
A bipartite graph G=(U,V,E) is convex if the vertices in V can be linearly ordered such that for eac...
Abstract. We consider the problem of maintaining a maximum matching in a convex bipartite graph G = ...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
Coordinated Science Laboratory was formerly known as Control Systems LaboratoryJoint Services Electr...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
We present a coarse grained parallel algorithm for computing a maximum matching in a convex bipartit...
AbstractWe consider the problem of finding all maximally-matchable edges in a bipartite graph G=(V,E...
The problem of determining a maximum matching or whether there exists a perfect matching, is very co...
AbstractWe present an O(n2)-time algorithm for computing a maximum cardinality induced matching and ...
An (f, g)-semi-matching in a bipartite graph G = (U ∪ V,E) is a set of edges M ⊆ E such that each ve...
Abstract. A bipartite graph G = (A,B,E) is convex on B if there exists an ordering of the vertices o...
You’ve probably seen some polynomial-time algorithms for the problem of computing a maximum-weight m...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
A bipartite graph G=(A, B, E) is convex on B if there exists an ordering of the vertices of B such t...
A bipartite graph G=(U,V,E) is convex if the vertices in V can be linearly ordered such that for eac...
Abstract. We consider the problem of maintaining a maximum matching in a convex bipartite graph G = ...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
Coordinated Science Laboratory was formerly known as Control Systems LaboratoryJoint Services Electr...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
We present a coarse grained parallel algorithm for computing a maximum matching in a convex bipartit...
AbstractWe consider the problem of finding all maximally-matchable edges in a bipartite graph G=(V,E...
The problem of determining a maximum matching or whether there exists a perfect matching, is very co...
AbstractWe present an O(n2)-time algorithm for computing a maximum cardinality induced matching and ...
An (f, g)-semi-matching in a bipartite graph G = (U ∪ V,E) is a set of edges M ⊆ E such that each ve...
Abstract. A bipartite graph G = (A,B,E) is convex on B if there exists an ordering of the vertices o...
You’ve probably seen some polynomial-time algorithms for the problem of computing a maximum-weight m...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
A bipartite graph G=(A, B, E) is convex on B if there exists an ordering of the vertices of B such t...