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Subset of Vertices - Combinatorial Optimization - Homework, Lecture notes of Convex Optimization

Main points of this homework are: Subset of Vertices, Minimum Edge Cover, Size of Maximum Matching, Complementary Slackness, Max-Flow–Min-Cut Theorem, Minimum Cut Separating, Dual Linear Program, Capacity Function, Feasible Point

Typology: Lecture notes

2012/2013

Uploaded on 04/23/2013

ashwini
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HW 2: due Tues, September 20th
1. In class we defined an edge cover Uto be a subset of vertices of G
so that any edge in Ghas at least one of its endpoints in the set U.
For each integer k, give an example graph Gwhere the gap between
the size of the minimum edge cover in Gand the size of the maximum
matching in Gis k.
2. Read Chapter 2 of the text
3. Do the following problems from the text: 2.11, 2.16, 2.20, 2.25, 2.35,
2.36
4. Extra credit: 2.29 2.32.

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HW 2: due Tues, September 20th

  1. In class we defined an edge cover U to be a subset of vertices of G so that any edge in G has at least one of its endpoints in the set U. For each integer k, give an example graph G where the gap between the size of the minimum edge cover in G and the size of the maximum matching in G is k.
  2. Read Chapter 2 of the text
  3. Do the following problems from the text: 2.11, 2.16, 2.20, 2.25, 2.35,
  4. Extra credit: 2.29 – 2.32.