Abstract. We examine the behavior of two kernelization techniques for the vertex cover problem viewed as preprocessing algorithms. Specifically, we deal with the kernelization algorithms of Buss and of Nemhauser & Trotter. Our evaluation is applied to random graphs generated under the preferred attachment model, which is usually met in real word applica-tions such as web graphs and others. Our experiments indicate that, in this model, both kernelization algorithms (and, specially, the Nemhauser & Trotter algorithm) reduce considerably the input size of the problem and can serve as very good preprocessing algorithms for vertex cover, on the preferential attachment graphs.
In this paper, we consider multi-objective evolutionary algorithms for the Vertex Cover problem in t...
We study the kernelization complexity of structural parameterizations of the Vertex Cover problem. H...
Kernelization is a concept that enables the formal mathematical analysis of data reduction through t...
25 pages, 10 figures. Appeared in volume 11011 of LNCS, pages 330-356, see Reference [29] in the tex...
International audienceThe technique of kernelization consists in extracting, from an instance of a p...
A variety of efficient kernelization strategies for the classic vertex cover problem are developed,...
Summary form only given. Two kernelization methods for the vertex cover problem are investigated. Th...
We are pleased to dedicate this survey on kernelization of the Vertex Cover problem, to Professor Ju...
The vertex cover problem is one of a handful of problems for which kernelization—the repeated reduci...
In the NP-complete problem Vertex Cover, one is given a graph G and an integer k and are asked wheth...
For solving combinatorial optimisation problems, exact methods accurately exploit the structure of t...
As graphs continue to grow in size, we seek ways to effectively process such data at scale. The mode...
We investigate preprocessing for vertex-subset problems on graphs. While the notion of kernelization...
We prove a number of results around kernelization of problems parameterized by the size of a given v...
The purpose of this thesis is to give a mathematical analysis of the power of data reduction for dea...
In this paper, we consider multi-objective evolutionary algorithms for the Vertex Cover problem in t...
We study the kernelization complexity of structural parameterizations of the Vertex Cover problem. H...
Kernelization is a concept that enables the formal mathematical analysis of data reduction through t...
25 pages, 10 figures. Appeared in volume 11011 of LNCS, pages 330-356, see Reference [29] in the tex...
International audienceThe technique of kernelization consists in extracting, from an instance of a p...
A variety of efficient kernelization strategies for the classic vertex cover problem are developed,...
Summary form only given. Two kernelization methods for the vertex cover problem are investigated. Th...
We are pleased to dedicate this survey on kernelization of the Vertex Cover problem, to Professor Ju...
The vertex cover problem is one of a handful of problems for which kernelization—the repeated reduci...
In the NP-complete problem Vertex Cover, one is given a graph G and an integer k and are asked wheth...
For solving combinatorial optimisation problems, exact methods accurately exploit the structure of t...
As graphs continue to grow in size, we seek ways to effectively process such data at scale. The mode...
We investigate preprocessing for vertex-subset problems on graphs. While the notion of kernelization...
We prove a number of results around kernelization of problems parameterized by the size of a given v...
The purpose of this thesis is to give a mathematical analysis of the power of data reduction for dea...
In this paper, we consider multi-objective evolutionary algorithms for the Vertex Cover problem in t...
We study the kernelization complexity of structural parameterizations of the Vertex Cover problem. H...
Kernelization is a concept that enables the formal mathematical analysis of data reduction through t...