Abstract. The Graph Minors Theory, developed by Robertson and Sey-mour, has been one of the most influential mathematical theories in pa-rameterized algorithm design. We present some of the basic algorithmic techniques and methods that emerged from this theory. We discuss its direct meta-algorithmic consequences, we present the algorithmic appli-cations of core theorems such as the grid-exclusion theorem, and we give a brief description of the irrelevant vertex technique
We consider the development of practical algorithms based on the theory of graph minors. Although an...
We investigate polynomial-time preprocessing for the problem of hitting forbidden minors in a graph,...
AbstractAt the core of the Robertson–Seymour theory of graph minors lies a powerful structure theore...
In the Graph Minors project, N. Robertson and P. Seymour, proveda series of structural and algorithm...
The Graph Minors project of Robertson and Seymour uncovered a very deep structural theory of graphs....
A graph H is a minor of another graph G, denoted by $H\ {\prec\sb{m}}\ G,$ if a graph isomorphic to ...
A graph H is a minor of another graph G, denoted by $H\ {\prec\sb{m}}\ G,$ if a graph isomorphic to ...
We provide an exposition of the main results of the theory of bidimensionality in parameterized algo...
We overview the recent progress in solving intractable optimization problems on planar graphs as wel...
One of the key results in Robertson and Seymour\u27s seminal work on graph minors is the Excluded Gr...
International audienceWe provide an exposition of the main results of the theory of bidimensionality...
Algorithmic graph theory has been expanding at an extremely rapid rate since the middle of the twent...
By Robertson and Seymour's graph minor theorem, every minor ideal can be characterised by a finite f...
. Graph minors is a field that has motivated numerous investigations in discrete mathematics and com...
We study the growth rate on the number obstructions (forbidden minors) for families of graphs that a...
We consider the development of practical algorithms based on the theory of graph minors. Although an...
We investigate polynomial-time preprocessing for the problem of hitting forbidden minors in a graph,...
AbstractAt the core of the Robertson–Seymour theory of graph minors lies a powerful structure theore...
In the Graph Minors project, N. Robertson and P. Seymour, proveda series of structural and algorithm...
The Graph Minors project of Robertson and Seymour uncovered a very deep structural theory of graphs....
A graph H is a minor of another graph G, denoted by $H\ {\prec\sb{m}}\ G,$ if a graph isomorphic to ...
A graph H is a minor of another graph G, denoted by $H\ {\prec\sb{m}}\ G,$ if a graph isomorphic to ...
We provide an exposition of the main results of the theory of bidimensionality in parameterized algo...
We overview the recent progress in solving intractable optimization problems on planar graphs as wel...
One of the key results in Robertson and Seymour\u27s seminal work on graph minors is the Excluded Gr...
International audienceWe provide an exposition of the main results of the theory of bidimensionality...
Algorithmic graph theory has been expanding at an extremely rapid rate since the middle of the twent...
By Robertson and Seymour's graph minor theorem, every minor ideal can be characterised by a finite f...
. Graph minors is a field that has motivated numerous investigations in discrete mathematics and com...
We study the growth rate on the number obstructions (forbidden minors) for families of graphs that a...
We consider the development of practical algorithms based on the theory of graph minors. Although an...
We investigate polynomial-time preprocessing for the problem of hitting forbidden minors in a graph,...
AbstractAt the core of the Robertson–Seymour theory of graph minors lies a powerful structure theore...