Add to ORKGMatching theory is a core topic of both applied and theoretical graph theory, which is full of elegant and deep results. In 1965, Edmonds [1] gave the first efficient algorithm to find maximum matchings in graphs. His result is a milestone of algorithmic graph theory, providing the first efficient algorithm for a graph theoretical problem tha
This paper surveys the techniques used for designing the most efficient algorithms for finding a max...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
A matching of a graph is a subset of the edges of that graph, such that no two edges in the matching...
A matching on a graph is a set of edges, no two of which shared a vertex. A maximum matching contain...
Given a set of nodes and edges between them, what’s the maximum of number of disjoint edges? This pr...
This study of matching theory deals with bipartite matching, network flows, and presents fundamental...
Abstract: The paper surveys the techniques used for designing the most efficient algorithms for find...
This book surveys matching theory, with an emphasis on connections with other areas of mathematics a...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
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 prove the correctness of Edmonds ’ blossom shrinking algorithm for finding a maximum cardinality ...
We reduce the problem of finding an augmenting path in a general graph to a reachability problem in ...
This paper surveys the techniques used for designing the most efficient algorithms for finding a max...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
A matching of a graph is a subset of the edges of that graph, such that no two edges in the matching...
A matching on a graph is a set of edges, no two of which shared a vertex. A maximum matching contain...
Given a set of nodes and edges between them, what’s the maximum of number of disjoint edges? This pr...
This study of matching theory deals with bipartite matching, network flows, and presents fundamental...
Abstract: The paper surveys the techniques used for designing the most efficient algorithms for find...
This book surveys matching theory, with an emphasis on connections with other areas of mathematics a...
In this BSc thesis we focus on one of the most important topics in combinatorial optimization, known...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
Matching is a set of edges in a graph which each of the edge does not share a common vertex. Maximum...
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 prove the correctness of Edmonds ’ blossom shrinking algorithm for finding a maximum cardinality ...
We reduce the problem of finding an augmenting path in a general graph to a reachability problem in ...
This paper surveys the techniques used for designing the most efficient algorithms for finding a max...
By advancing the idea of finding width in bipartite graphs and basic definitions in matching theory,...
A matching of a graph is a subset of the edges of that graph, such that no two edges in the matching...