Here it is written that Dinic's algorithm can run in O(min{V3 / 2, E1 / 2}E) time for graphs with unit capacity edges. Do I need to modify dinic's code in order to achieve that time bound? If yes can anyone give me an example code.
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Here it is written that Dinic's algorithm can run in O(min{V3 / 2, E1 / 2}E) time for graphs with unit capacity edges. Do I need to modify dinic's code in order to achieve that time bound? If yes can anyone give me an example code.
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You don't need to do anything, just make sure that the edges are with unit (or equal) capacities.