This paper is a survey of feedback set problems (FSP). FSP originated from applications in combinatorial circuit design, but have found their way into numerous other applications, such as deadlock prevention in operating systems, constraint satisfaction and Bayesian inference in artificial intelligence, and graph theory. Directed and undirected feedback vertex set problems are considered, including polynomially solvable cases, approximation algorithms, exact algorithms, and practical heuristics. The relationship between the feedback vertex set and feedback arc set problems is examined and the state of the art of feedback arc set problems is surveyed. Applications of feedback set problems are described. Finally, future directions in feedback...
We propose FORTRAN subroutines for approximately solving the feedback vertex and arc set problems on...
Given a graph G and an integer k, the Feedback Vertex Set (FVS) problem asks if there is a vertex se...
A tournament is a directed graph T such that every pair of vertices is connected by an arc. A feedba...
This paper is a survey of feedback set problems (FSP). FSP originated from applications in combinato...
We present a new parameterized algorithm for the feedback vertex set problem (fvs) on undirected gra...
AbstractFeedback vertex problems consist of removing a minimal number of vertices of a directed or u...
An implementation, improvements to implementation and empirical results. Feedback Vertex Set on undi...
AbstractWe consider the feedback vertex set and feedback arc set problems on bipartite tournaments. ...
AbstractWe present improved parameterized algorithms for the feedback vertex set problem on both unw...
The classical NP–hard feedback arc set problem (FASP) and feedback vertex set problem (FVSP) ask for...
Abstract. Complementing recent progress on classical complexity and polynomial-time approximability ...
AbstractComplementing recent progress on classical complexity and polynomial-time approximability of...
ABSTRACT. We describe FORTRAN subroutines for approximately solving the feedback vertex and arc set ...
Abstract. We evaluate the performance of FPT algorithms for the di-rected feedback vertex set proble...
Given a weighted directed graph G = (V, A), the minimum feedback arc set problem consists of finding...
We propose FORTRAN subroutines for approximately solving the feedback vertex and arc set problems on...
Given a graph G and an integer k, the Feedback Vertex Set (FVS) problem asks if there is a vertex se...
A tournament is a directed graph T such that every pair of vertices is connected by an arc. A feedba...
This paper is a survey of feedback set problems (FSP). FSP originated from applications in combinato...
We present a new parameterized algorithm for the feedback vertex set problem (fvs) on undirected gra...
AbstractFeedback vertex problems consist of removing a minimal number of vertices of a directed or u...
An implementation, improvements to implementation and empirical results. Feedback Vertex Set on undi...
AbstractWe consider the feedback vertex set and feedback arc set problems on bipartite tournaments. ...
AbstractWe present improved parameterized algorithms for the feedback vertex set problem on both unw...
The classical NP–hard feedback arc set problem (FASP) and feedback vertex set problem (FVSP) ask for...
Abstract. Complementing recent progress on classical complexity and polynomial-time approximability ...
AbstractComplementing recent progress on classical complexity and polynomial-time approximability of...
ABSTRACT. We describe FORTRAN subroutines for approximately solving the feedback vertex and arc set ...
Abstract. We evaluate the performance of FPT algorithms for the di-rected feedback vertex set proble...
Given a weighted directed graph G = (V, A), the minimum feedback arc set problem consists of finding...
We propose FORTRAN subroutines for approximately solving the feedback vertex and arc set problems on...
Given a graph G and an integer k, the Feedback Vertex Set (FVS) problem asks if there is a vertex se...
A tournament is a directed graph T such that every pair of vertices is connected by an arc. A feedba...