On Feedback Problems in Diagraphs
WG '89 Proceedings of the 15th International Workshop on Graph-Theoretic Concepts in Computer Science
A Min-Max Theorem on Feedback Vertex Sets
Mathematics of Operations Research
SIAM Journal on Discrete Mathematics
Parameterized algorithms for feedback set problems and their duals in tournaments
Theoretical Computer Science - Parameterized and exact computation
The Minimum Feedback Arc Set Problem is NP-Hard for Tournaments
Combinatorics, Probability and Computing
Feedback arc set in bipartite tournaments is NP-complete
Information Processing Letters
Improved FPT algorithm for feedback vertex set problem in bipartite tournament
Information Processing Letters
ICALP '09 Proceedings of the 36th International Colloquium on Automata, Languages and Programming: Part I
Fixed-parameter tractability results for feedback set problems in tournaments
Journal of Discrete Algorithms
A kernelization algorithm for d-Hitting Set
Journal of Computer and System Sciences
Identifying and eliminating inconsistencies in mappings across hierarchical ontologies
OTM'10 Proceedings of the 2010 international conference on On the move to meaningful internet systems: Part II
Kernels for feedback arc set in tournaments
Journal of Computer and System Sciences
Conflict packing yields linear vertex-kernels for k-FAST, k-dense RTI and a related problem
MFCS'11 Proceedings of the 36th international conference on Mathematical foundations of computer science
Fixed-parameter complexity of feedback vertex set in bipartite tournaments
ISAAC'11 Proceedings of the 22nd international conference on Algorithms and Computation
A Polynomial Kernel for Feedback Arc Set on Bipartite Tournaments
Theory of Computing Systems
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The k-feedback arc set problem is to determine whether there is a set F of at most k arcs in a directed graph G such that the removal of F makes G acyclic. The k-feedback arc set problems in tournaments and bipartite tournaments (k-FAST and k-FASBT) have applications in ranking aggregation and have been extensively studied from the viewpoint of parameterized complexity. Recently, Misra et al. provide a problem kernel with O(k3) vertices for k-FASBT. Answering an open question by Misra et al., we improve the kernel bound to O(k2) vertices by introducing a new concept called "bimodule."