Pages that link to "Item:Q1613431"
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The following pages link to On (\(P_{5}\), diamond)-free graphs (Q1613431):
Displaying 25 items.
- On algorithms for (\(P_5\), gem)-free graphs (Q817767) (← links)
- New applications of clique separator decomposition for the maximum weight stable set problem (Q868954) (← links)
- On indicated coloring of graphs (Q897289) (← links)
- First-fit coloring of \(\{P_{5},K_{4}-e\}\)-free graphs (Q968185) (← links)
- Maximum independent sets in subclasses of \(P_{5}\)-free graphs (Q976106) (← links)
- On easy and hard hereditary classes of graphs with respect to the independent set problem (Q1414579) (← links)
- On the structure and stability number of \(P_{5}\)- and co-chair-free graphs (Q1414581) (← links)
- \(P_{5}\)-free augmenting graphs and the maximum stable set problem (Q1414587) (← links)
- Some results on maximum stable sets in certain \(P_{5}\)-free graphs (Q1414592) (← links)
- (\(P_{5}\), diamond)-free graphs revisited: Structure and linear time optimization. (Q1428548) (← links)
- Colouring of \((P_3 \cup P_2)\)-free graphs (Q1706425) (← links)
- On the structure of (\(P_{5}\),\,gem)-free graphs (Q1764802) (← links)
- Independent sets in extensions of 2\(K_{2}\)-free graphs (Q1765375) (← links)
- On the stable set problem in special \(P_{5}\)-free graphs (Q1861559) (← links)
- On indicated chromatic number of graphs (Q2361087) (← links)
- Colouring diamond-free graphs (Q2402373) (← links)
- Independent sets in some classes of \(S_{i,j,k}\)-free graphs (Q2410110) (← links)
- A characterization of \(P_5\)-free, diameter-2-critical graphs (Q2449064) (← links)
- Independent Sets in Classes Related to Chair-Free Graphs (Q2795949) (← links)
- Powers of edge ideals with linear resolutions (Q4576722) (← links)
- (Q5705706) (← links)
- Strong cliques in diamond-free graphs (Q5919069) (← links)
- A refinement on the structure of vertex-critical \((P_5, \mathrm{gem})\)-free graphs (Q6039897) (← links)
- Coloring graphs without induced \(P_5\) or \(K_5-e\) (Q6089566) (← links)
- Linear <i>χ</i> -binding functions for some classes of ( <i>P</i> <sub>3</sub> ∪ <i>P</i> <sub>2</sub> )-free graphs (Q6643347) (← links)
