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Conservation flow - PowerPoint PPT Presentation

The results holds Suppose that result holds for n=k-1 For n=k ? By the inductive hypothesis,

Theorem 5 . 22 : Let T be built according to Huffman algorithm and leaves of T with weight w 1 ? w 2 ??? w n . Then T is an optimal tree. Proof: Let us apply induction on the number n of vertices. n=2,. The results holds Suppose that result holds for n=k-1 For n=k ?

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5.7 Transport Networks

5.7 Transport Networks. 5.7.1 Transport Networks Transport Networks A conservation flow f value of the conservation flow v f Maximum flow Cut E(P,V-P) Capacity of a cut Minimum cut. Theorem 5.23: For every conservation flow f and any cut E(P,V-P), the result holds: V f ? C(P,V-P).

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Conservation flow - PowerPoint PPT Presentation

The results holds Suppose that result holds for n=k-1 For n=k ? By the inductive hypothesis,

5.7 Transport Networks