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Network. Figure.
| Content Provider | CiteSeerX |
|---|---|
| Abstract | s called minimum cost flow problem. Here the flow through the network graph is fixed, however each arc has a cost e i;j associated with it. The problem is to determine the flows through the graph (from s to t) such that the P i;j e i;j x i;j is minimum. Other variations on maximum flow problem include, circulation problems, where there are no s and t nodes, instead flow circulates through the graph. Consider a arc from t to s which has capacity, etc. There are minimum cost circulation problems as well which can be solved in polynomial time. rAlgorithm for Maximum flow problem: Step |
| File Format | |
| Access Restriction | Open |
| Subject Keyword | Maximum Flow Problem Network Graph Flow Circulates Circulation Problem Polynomial Time Minimum Cost Flow Problem Minimum Cost Circulation Problem |
| Content Type | Text |
