Computing independent sets in graphs with large girth
Discrete Applied Mathematics
Polynomial algorithms for the maximum stable set problem on particular classes of P5-free graphs
Information Processing Letters
Stable sets in certain P6-free graphs
Discrete Applied Mathematics
On the stable set problem in special P5-free graphs
Discrete Applied Mathematics
P5-free augmenting graphs and the maximum stable set problem
Discrete Applied Mathematics - Special issue on stability in graphs and related topics
Stable sets in two subclasses of banner-free graphs
Discrete Applied Mathematics - Special issue on stability in graphs and related topics
Some results on maximum stable sets in certain P5-free graphs
Discrete Applied Mathematics - Special issue on stability in graphs and related topics
Augmenting graphs for independent sets
Discrete Applied Mathematics - The fourth international colloquium on graphs and optimisation (GO-IV)
Independent sets in extensions of 2K2-free graphs
Discrete Applied Mathematics
Discrete Applied Mathematics
Maximum independent sets in subclasses of P5-free graphs
Information Processing Letters
Independent sets in extensions of 2K2-free graphs
Discrete Applied Mathematics
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Finding augmenting chains is in the heart of the maximum matching problem, which is equivalent to the maximum stable set problem in the class of line graphs. Due to the celebrated result of Edmonds, augmenting chains can be found in line graphs in polynomial time. Minty and Sbihi generalized this result to claw-free graphs. In this paper we extend it to larger classes. As a particular consequence, a new polynomially solvable case for the maximum stable set problem has been detected.