Pages that link to "Item:Q998482"
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The following pages link to Choice number of complete multipartite graphs \(K_{3*3,2*(k - 5),1*2}\) and \(K_{4,3*2,2*(k - 6),1*3}\) (Q998482):
Displaying 10 items.
- Ohba's conjecture is true for graphs \(K_{t+2,3,2\ast(k-t-2),1\ast t}\) (Q277100) (← links)
- Ohba's conjecture for graphs with independence number five (Q536225) (← links)
- Ohba's conjecture is true for graphs with independence number at most three (Q1023085) (← links)
- Choice number of some complete multi-partite graphs (Q1349076) (← links)
- On \((k, k n - k^2 - 2 k - 1)\)-choosability of \(n\)-vertex graphs (Q1751381) (← links)
- On the choosability of some graphs (Q2799864) (← links)
- Estimates of the choice numbers and the Ohba numbers of some complete multipartite graphs. (Q2804793) (← links)
- On choosability of complete multipartite graphs K<sub>4,3*t,2*(k-2t-2),1*(t+1)</sub> (Q3059092) (← links)
- (Q5143810) (← links)
- Multiple list coloring of 3‐choice critical graphs (Q6134649) (← links)