<--- Back to Details
First PageDocument Content
Tree decomposition / Robertson–Seymour theorem / Minor / Planar graphs / Feedback vertex set / Forbidden graph characterization / Permutation graph / Tree / Graph / Graph theory / Graph operations / Path decomposition
Date: 2009-08-06 03:07:31
Tree decomposition
Robertson–Seymour theorem
Minor
Planar graphs
Feedback vertex set
Forbidden graph characterization
Permutation graph
Tree
Graph
Graph theory
Graph operations
Path decomposition

Discrete Mathematics–252 www.elsevier.com/locate/disc Forbidden minors to graphs with small feedback sets Michael J. Dinneena;∗ , Kevin Cattellb , Michael R. Fellowsb

Add to Reading List

Source URL: www.mrfellows.net

Download Document from Source Website

File Size: 721,12 KB

Share Document on Facebook

Similar Documents

OPTIMIZING THE GRAPH MINORS WEAK STRUCTURE THEOREM ARCHONTIA C. GIANNOPOULOU† ‡ AND DIMITRIOS M. THILIKOS† § Abstract. One of the major results of [N. Robertson and P. D. Seymour. Graph minors. XIII. The disjoint

OPTIMIZING THE GRAPH MINORS WEAK STRUCTURE THEOREM ARCHONTIA C. GIANNOPOULOU† ‡ AND DIMITRIOS M. THILIKOS† § Abstract. One of the major results of [N. Robertson and P. D. Seymour. Graph minors. XIII. The disjoint

DocID: 1t0hk - View Document

Plenary Talks J.Chuzhoy (Toyota Technological Institute at Chicago) Polynomial Bounds for the Grid-Minor Theorem Abstract: One of the key results in Robertson and Seymour’s seminal work on graph minors is the Grid-Mino

Plenary Talks J.Chuzhoy (Toyota Technological Institute at Chicago) Polynomial Bounds for the Grid-Minor Theorem Abstract: One of the key results in Robertson and Seymour’s seminal work on graph minors is the Grid-Mino

DocID: 1mSv0 - View Document

Improved Bounds for the Flat Wall Theorem∗ Julia Chuzhoy† Abstract The Flat Wall Theorem of Robertson and Seymour states that there is some function f , such that for all integers w, t > 1, every graph G containing a

Improved Bounds for the Flat Wall Theorem∗ Julia Chuzhoy† Abstract The Flat Wall Theorem of Robertson and Seymour states that there is some function f , such that for all integers w, t > 1, every graph G containing a

DocID: 1lNJr - View Document

Improved Bounds for the Flat Wall Theorem∗ Julia Chuzhoy† October 10, 2014 Abstract The Flat Wall Theorem of Robertson and Seymour states that there is some function f , such

Improved Bounds for the Flat Wall Theorem∗ Julia Chuzhoy† October 10, 2014 Abstract The Flat Wall Theorem of Robertson and Seymour states that there is some function f , such

DocID: 1l57c - View Document

Treewidth and graph minors Lectures 9 and 10, December 29, 2011, January 5, 2012 We shall touch upon the theory of Graph Minors by Robertson and Seymour. This theory gives a very general condition under which a graph pro

Treewidth and graph minors Lectures 9 and 10, December 29, 2011, January 5, 2012 We shall touch upon the theory of Graph Minors by Robertson and Seymour. This theory gives a very general condition under which a graph pro

DocID: 1aW3k - View Document