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Baseball elimination - PowerPoint PPT Presentation


7.7  Extensions to Max Flow

7.7 Extensions to Max Flow

7.7 Extensions to Max Flow. Circulation with Demands. Circulation with demands. Directed graph G = (V, E). Edge capacities c(e), e  E . Node supply and demands d(v), v  V . Def. A circulation is a function that satisfies:

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384 views • 35 slides



Prof. Swarat  Chaudhuri

Prof. Swarat Chaudhuri

COMP 482: Design and Analysis of Algorithms. Prof. Swarat Chaudhuri. Spring 2013 Lecture 20. Recap: Project Selection. can be positive or negative. Projects with prerequisites. Set P of possible projects. Project v has associated revenue p v .

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336 views • 32 slides


An Application of Maximum Flow: The Baseball Elimination Problem

An Application of Maximum Flow: The Baseball Elimination Problem

An Application of Maximum Flow: The Baseball Elimination Problem. We are given the following tournament situation: Note: No ties are allowed. Each win gives one point. Question: Is Harvard eliminated or not? (A team is eliminated if it can’t be the first or tied for the first

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1.01k views • 6 slides


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