Pages that link to "Item:Q367093"

The following pages link to A contribution to the second neighborhood problem (Q367093):

Displaying 20 items.

• Contributions to Seymour's second neighborhood conjecture (Q848776) (← links)
• The second neighbourhood for bipartite tournaments (Q1717210) (← links)
• The second neighbourhood for quasi-transitive oriented graphs (Q1788704) (← links)
• Extending some results on the second neighborhood conjecture (Q2078833) (← links)
• The second out-neighborhood for local tournaments (Q2189234) (← links)
• Seymour's second neighborhood conjecture for 5-anti-transitive oriented graphs (Q2197457) (← links)
• Seymour's second neighborhood conjecture for 6-antitransitive digraphs (Q2223686) (← links)
• Seymour's second neighborhood conjecture for \(m\)-free, \(k\)-transitive, \(k\)-anti-transitive digraphs and some approaches (Q2231777) (← links)
• On the second neighborhood conjecture of Seymour for regular digraphs with almost optimal connectivity (Q2509724) (← links)
• Seymour's second neighborhood conjecture for tournaments missing a generalized star (Q2911055) (← links)
• Median orders of tournaments: A tool for the second neighborhood problem and Sumner's conjecture (Q4521493) (← links)
• A Remark on the Second Neighborhood Problem (Q5006564) (← links)
• About the second neighborhood problem in tournaments missing disjoint stars (Q5006588) (← links)
• The structure of graphs with forbidden induced $C_4$, $\overline{C}_4$, $C_5$, $S_3$, chair and co-chair (Q5009982) (← links)
• The Second Neighborhood Conjecture for Oriented Graphs Missing $\{C_{4}, \overline{C_{4}}, S_{3},$ chair and co-chair$\}$-Free Graph (Q5026965) (← links)
• (Q5121944) (← links)
• Remarks on the second neighborhood problem (Q5295499) (← links)
• Seymour's second neighborhood conjecture for orientations of (pseudo)random graphs (Q6080532) (← links)
• Seymour's second‐neighborhood conjecture from a different perspective (Q6080853) (← links)
• A note on Seymour's second neighborhood conjecture (Q6162045) (← links)