Pages that link to "Item:Q4254303"

The following pages link to A sufficient condition for the existence of k-kernels in digraphs (Q4254303):

Displaying 16 items.

• A sufficient condition for kernel perfectness of a digraph in terms of semikernels modulo \(F\) (Q270266) (← links)
• On the existence of (k,\(\ell)\)-kernels in digraphs (Q805626) (← links)
• Almost all digraphs have a kernel (Q915737) (← links)
• On the existence of kernels and \(h\)-kernels in directed graphs (Q1208364) (← links)
• On the existence of 3- and 4-kernels in digraphs (Q1690223) (← links)
• Alternating kernels (Q1693142) (← links)
• Kernels in digraphs with covering number at most 3 (Q1861206) (← links)
• Absorbant of generalized de Bruijn digraphs (Q2380030) (← links)
• On the existence of \((k, l)\)-kernels in digraphs with a given circumference (Q2443409) (← links)
• On the existence of \((k,l)\)-kernels in infinite digraphs: a survey (Q2509534) (← links)
• KP-digraphs and CKI-digraphs satisfying the \(k\)-Meyniel's condition (Q2785646) (← links)
• On the existence and the number of (\(2\)-\(d\))-kernels in graphs. (Q2822834) (← links)
• \(H\)-kernels in the \(D\)-join. (Q2881269) (← links)
• (k,l)-kernels in line digraphs (Q3422545) (← links)
• A dichotomy for the kernel by <i>H</i>‐walks problem in digraphs (Q4629993) (← links)
• k-Kernels and some operations in digraphs (Q5324102) (← links)