There can be multiple min-cuts in a network. E.g: has four min-cuts and Ford-Fulkerson finds the one "nearer" to s (the source). Can we say the same for all networks? That is, Ford-Fulkerson fin...

I was trying to implement Edmonds-Karp in C++ for maximum flow, and I wrote it slightly differently: Instead of going through all edges in residual graph, I only went through the edges that are p...

Will the Ford-Fulkerson algorithm find a maximum flow of a unit-capacity flow network (all edges have unit capacity) with n vertices and m edges in O(mn) time?

I was reading http://www.geeksforgeeks.org/maximum-bipartite-matching/ and http://en.wikipedia.org/wiki/Ford%E2%80%93Fulkerson_algorithm and am having trouble understanding. It seems the example is...

To find the maximum flow in a graph, why doesn't it suffice to only saturate all augmenting paths with the minimum edge capacity in that path without considering the back edges? I mean, what is the...

Suppose that I've run the Ford-Fulkerson algorithm on a graph G = (V,E) and the result is a max-flow fmax, which is associated to a min-cut Xmin. I'm interested in increasing the flow as much as po...

I am self studying max flow and there was this problem: the original problem is Suppose we have a list of jobs {J1, J1,..., Jm} and a list of people that have applied for them {P1, P2, P3,...,Pn}...

I am studying the Ford-Fulkerson algorithm from Cormen's "Introduction to algorithms 2nd Edition". It is described in pseudo code for a directed graph G=(V, E) as follows where f is a flow defined ...

I am trying to solve the maxium flow problem for a graph using Ford–Fulkerson algorithm. The algorithm is only described with a directed graph. What about when the graph is undirected? What I have...