Combining decomposition approaches for the maximum weight stable set problem
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Publication:6040632
DOI10.1016/j.tcs.2023.113914OpenAlexW4367056879MaRDI QIDQ6040632
Andreas Brandstädt, Raffaele Mosca
Publication date: 19 May 2023
Published in: Theoretical Computer Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.tcs.2023.113914
polynomial time algorithmgraph algorithmsmaximum weight independent set problemdecomposition by clique separatorsdecomposition by anti-neighborhood of verticesdecomposition by homogeneous sets
Cites Work
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- On atomic structure of \(P_5\)-free subclasses and maximum weight independent set problem
- Addendum to: ``Maximum weight independent sets in hole- and co-chair-free graphs
- Graphs without large apples and the maximum weight independent set problem
- Maximum weight independent sets in hole- and co-chair-free graphs
- On independent vertex sets in subclasses of apple-free graphs
- Stable sets in \(k\)-colorable \(P_{5}\)-free graphs
- Decomposition by clique separators
- Polytope des independants d'un graphe série-parallèle
- An algorithm for finding clique cut-sets
- Algorithms on clique separable graphs
- Modular decomposition and transitive orientation
- Subexponential-time algorithms for maximum independent set in \(P_t\)-free and broom-free graphs
- Approximation of knapsack problems with conflict and forcing graphs
- Maximum weight independent sets for (\(S_{1,2,4}\),triangle)-free graphs in polynomial time
- A subexponential-time algorithm for the maximum independent set problem in \(P_t\)-free graphs
- Stable sets of maximum weight in (\(P_{7}\), banner)-free graphs
- On clique separators, nearly chordal graphs, and the Maximum Weight Stable Set Problem
- Graph Classes: A Survey
- Independence and Efficient Domination on P6-free Graphs
- Polynomial-time algorithm for Maximum Weight Independent Set on P6-free graphs
- Independent Set in P5-Free Graphs in Polynomial Time
- Transitiv orientierbare Graphen
- Independent Sets of Maximum Weight in Apple-Free Graphs
- A polynomial algorithm to find an independent set of maximum weight in a fork-free graph
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