A randomised approximation algorithm for the hitting set problem
DOI10.1016/j.tcs.2014.03.029zbMath1360.68903OpenAlexW2037738950MaRDI QIDQ744051
Helena Fohlin, Mourad El Ouali, Anand Srivastav
Publication date: 6 October 2014
Published in: Theoretical Computer Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.tcs.2014.03.029
approximation algorithmsgreedy algorithmsvertex coverprobabilistic methodshitting setrandomised rounding
Hypergraphs (05C65) Edge subsets with special properties (factorization, matching, partitioning, covering and packing, etc.) (05C70) Graph algorithms (graph-theoretic aspects) (05C85) Approximation algorithms (68W25) Randomized algorithms (68W20)
Related Items (6)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Randomized approximation of bounded multicovering problems
- Improved approximation algorithms for MAX \(k\)-cut and MAX BISECTION
- Improved approximation algorithms for maximum graph partitioning problems
- A fast approximation algorithm for the multicovering problem
- Approximation algorithms for combinatorial problems
- On the ratio of optimal integral and fractional covers
- On approximation of the vertex cover problem in hypergraphs
- Matchings and covers in hypergraphs
- Vertex cover might be hard to approximate to within \(2 - \varepsilon \)
- Approximation Algorithms for Maximization Problems Arising in Graph Partitioning
- Algorithmic construction of sets for k -restrictions
- A threshold of ln n for approximating set cover
- New and Improved Bounds for the Minimum Set Cover Problem
- A Greedy Heuristic for the Set-Covering Problem
- A linear-time approximation algorithm for the weighted vertex cover problem
- Approximation Algorithms for the Set Covering and Vertex Cover Problems
- On the hardness of approximating minimization problems
- Approximate Set Covering in Uniform Hypergraphs
- Approximation algorithms for partial covering problems
This page was built for publication: A randomised approximation algorithm for the hitting set problem