AbstractLet G(V1, V2, E) be a bipartite graph and for each edge e ∈ E a weight We is prescribed. Then the bottleneck bipartite matching problem (BBMP) is to find a maximum cardinality matching M in G such that the largest edge weight associated with M is as small as possible. The best known algorithm to solve this problem has a worst-case complexity of O(m n log n), where m = |E| and n = |V1| + |V2|. In this note we present an O(m n log nm) algorithm to solve BBMP, improving the best available bound by a factor of O(m m log n)/n
Finding a maximum-cardinality or maximum-weight matching in (edge-weighted) undirected graphs is amo...
We settle the complexities of the maximum-cardinality bipartite matching problem (BMM) up to poly-lo...
AbstractWe introduce the problem of finding a maximum weight matching in a graph such that the numbe...
AbstractLet G(V1, V2, E) be a bipartite graph and for each edge e ∈ E a weight We is prescribed. The...
International audienceWe investigate the maximum bottleneck matching problem in bipartite graphs. Gi...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
This paper surveys the techniques used for designing the most efficient algorithms for finding a max...
. For a graph G with e edges and n vertices, and w(E) as a total edge weight, a maximum cardinality ...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
Let G be a bipartite graph with positive integer weights on the edges and without isolated nodes. Le...
Let G be an undirected bipartite graph with positive integer weights on the edges. We refine the exi...
AbstractWe consider the problem of finding all maximally-matchable edges in a bipartite graph G=(V,E...
We settle the complexities of the maximum-cardinality bipartite matching problem (BMM) up to polylog...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
A bipartite graph G=(U,V,E) is convex if the vertices in V can be linearly ordered such that for eac...
Finding a maximum-cardinality or maximum-weight matching in (edge-weighted) undirected graphs is amo...
We settle the complexities of the maximum-cardinality bipartite matching problem (BMM) up to poly-lo...
AbstractWe introduce the problem of finding a maximum weight matching in a graph such that the numbe...
AbstractLet G(V1, V2, E) be a bipartite graph and for each edge e ∈ E a weight We is prescribed. The...
International audienceWe investigate the maximum bottleneck matching problem in bipartite graphs. Gi...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
This paper surveys the techniques used for designing the most efficient algorithms for finding a max...
. For a graph G with e edges and n vertices, and w(E) as a total edge weight, a maximum cardinality ...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
Let G be a bipartite graph with positive integer weights on the edges and without isolated nodes. Le...
Let G be an undirected bipartite graph with positive integer weights on the edges. We refine the exi...
AbstractWe consider the problem of finding all maximally-matchable edges in a bipartite graph G=(V,E...
We settle the complexities of the maximum-cardinality bipartite matching problem (BMM) up to polylog...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
A bipartite graph G=(U,V,E) is convex if the vertices in V can be linearly ordered such that for eac...
Finding a maximum-cardinality or maximum-weight matching in (edge-weighted) undirected graphs is amo...
We settle the complexities of the maximum-cardinality bipartite matching problem (BMM) up to poly-lo...
AbstractWe introduce the problem of finding a maximum weight matching in a graph such that the numbe...