Maximum Weight Independent Sets in hole- and co-chair-free graphs

Author:

Brandstädt Andreas,Giakoumakis Vassilis

Publisher

Elsevier BV

Subject

Computer Science Applications,Information Systems,Signal Processing,Theoretical Computer Science

Reference24 articles.

1. Recognizing weakly triangulated graphs by edge separability;Berry;Nordic Journal of Computing,2005

2. A. Brandstädt, V. Giakoumakis, F. Maffray, Clique separator decomposition of hole- and diamond-free graphs and algorithmic consequences, manuscript, 2011.

3. On clique separators, nearly chordal graphs and the Maximum Weight Stable Set problem;Brandstädt,2005

4. On independent vertex sets in subclasses of apple-free graphs;Brandstädt;Algorithmica,2010

5. On α-redundant vertices in P5-free graphs;Brandstädt;Information Processing Letters,2002

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2. Combining decomposition approaches for the Maximum Weight Stable Set problem;Theoretical Computer Science;2023-06

3. Approximability of the Distance Independent Set Problem on Regular Graphs and Planar Graphs;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2022-09-01

4. Combining Decomposition Approaches for the Maximum Weight Stable Set Problem;SSRN Electronic Journal;2022

5. Maximum weight independent sets in classes related to claw-free graphs;Discrete Applied Mathematics;2017-01

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