Add to ORKGThe Max-Flow Min-Cut Theorem is the most efficient result which can be used to determine the maximum value of flow by minimum value of capacities of all the cut sets in the network flows. In this paper we show that this theorem implies the some important results for bipartite graphs to obtain maximum flow in graph theory. Keywords Network flow, Augmenting path, Maximum flow, Minimum cut, Maximum matching, Minimum covering, Bipartite graph
AbstractWe pose a new network flow problem and solve it by reducing to the b-matching problem. The r...
AbstractThe all pairs minimum cuts problem in a capacitated undirected network is well known. Gomory...
We prove a strong version of the the Max-Flow Min-Cut theorem for countable networks, namely that in...
Aharoni et al. [Ron Aharoni et al., 2010] proved the max-flow min-cut theorem for countable networks...
Maximum-flow problems occur in a wide range of applications. Although already well-studied, they are...
M.Sc. (Mathematics)In Chapter 1, we consider the relevant theory pertaining to graphs and digraphs t...
M.Sc. (Mathematics)In Chapter 1, we consider the relevant theory pertaining to graphs and digraphs t...
Maximum-flow problems occur in a wide range of applications. Although already well-studied, they are...
"December, 1992."Includes bibliographical references (p. 25-26).Jianxiu Hao and James B. Orlin
Abstract: The theory and applications of network flows is probabily the most important single tool f...
In this paper, we prove the first approximate max-flow min-cut theorem for undirected mult icommodit...
1. Introduction. A number of results in the theory of graphs, including Menger's Theorem [2] an...
AbstractWe introduce a new class of problems concerned with the computation of maximum flows through...
Abstract. In this paper, we establish max-flow min-cut theorems for several important classes of mul...
In this paper, network flow algorithms for bipartite networks are studied. A network G = (V,E) is ca...
AbstractWe pose a new network flow problem and solve it by reducing to the b-matching problem. The r...
AbstractThe all pairs minimum cuts problem in a capacitated undirected network is well known. Gomory...
We prove a strong version of the the Max-Flow Min-Cut theorem for countable networks, namely that in...
Aharoni et al. [Ron Aharoni et al., 2010] proved the max-flow min-cut theorem for countable networks...
Maximum-flow problems occur in a wide range of applications. Although already well-studied, they are...
M.Sc. (Mathematics)In Chapter 1, we consider the relevant theory pertaining to graphs and digraphs t...
M.Sc. (Mathematics)In Chapter 1, we consider the relevant theory pertaining to graphs and digraphs t...
Maximum-flow problems occur in a wide range of applications. Although already well-studied, they are...
"December, 1992."Includes bibliographical references (p. 25-26).Jianxiu Hao and James B. Orlin
Abstract: The theory and applications of network flows is probabily the most important single tool f...
In this paper, we prove the first approximate max-flow min-cut theorem for undirected mult icommodit...
1. Introduction. A number of results in the theory of graphs, including Menger's Theorem [2] an...
AbstractWe introduce a new class of problems concerned with the computation of maximum flows through...
Abstract. In this paper, we establish max-flow min-cut theorems for several important classes of mul...
In this paper, network flow algorithms for bipartite networks are studied. A network G = (V,E) is ca...
AbstractWe pose a new network flow problem and solve it by reducing to the b-matching problem. The r...
AbstractThe all pairs minimum cuts problem in a capacitated undirected network is well known. Gomory...
We prove a strong version of the the Max-Flow Min-Cut theorem for countable networks, namely that in...