<--- Back to Details
First PageDocument Content
Matroid theory / Matroid / Weighted matroid / Uniform matroid / Graphic matroid / Greedy algorithm / Dynamic programming / Greedoid / Matroid minor
Date: 2008-11-10 09:49:21
Matroid theory
Matroid
Weighted matroid
Uniform matroid
Graphic matroid
Greedy algorithm
Dynamic programming
Greedoid
Matroid minor

Sutra: International Journal of Mathematical Science Education, Technomathematics Research Foundation Vol. 1, No. 1, , 2008 CLASS-ROOM NOTES: OPTIMIZATION PROBLEM SOLVING - I

Add to Reading List

Source URL: www.tmrfindia.org

Download Document from Source Website

File Size: 43,78 KB

Share Document on Facebook

Similar Documents

The Complexity of the Matroid-Greedoid Partition Problem Vera Asodi∗ and Christopher Umans† Abstract We show that the maximum matroid-greedoid partition problem is NP-hard to approximate

The Complexity of the Matroid-Greedoid Partition Problem Vera Asodi∗ and Christopher Umans† Abstract We show that the maximum matroid-greedoid partition problem is NP-hard to approximate

DocID: 1qkDx - View Document

PDF Document

DocID: 1qbUT - View Document

Sutra: International Journal of Mathematical Science Education, Technomathematics Research Foundation Vol. 1, No. 1, , 2008 CLASS-ROOM NOTES: OPTIMIZATION PROBLEM SOLVING - I

Sutra: International Journal of Mathematical Science Education, Technomathematics Research Foundation Vol. 1, No. 1, , 2008 CLASS-ROOM NOTES: OPTIMIZATION PROBLEM SOLVING - I

DocID: 1pG70 - View Document

A Class of Greedy Algorithms And Its Relation to Greedoids Srinivas Nedunuri Dept. of Computer S
ien
es University of Texas at Austin

A Class of Greedy Algorithms And Its Relation to Greedoids Srinivas Nedunuri Dept. of Computer S ien es University of Texas at Austin

DocID: 1kbC4 - View Document

Branch-Width, Parse Trees, and Monadic Second-Order Logic for Matroids? Petr Hlinˇ en´ y School of Mathematical and Computing Sciences,

Branch-Width, Parse Trees, and Monadic Second-Order Logic for Matroids? Petr Hlinˇ en´ y School of Mathematical and Computing Sciences,

DocID: 18WF4 - View Document