Breaking the degeneracy barrier for coloring graphs with no \(K_t\) minor
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Publication:2700634
DOI10.1016/j.aim.2023.109020OpenAlexW4365520282MaRDI QIDQ2700634
Luke Postle, Serguei Norine, Zi-Xia Song
Publication date: 27 April 2023
Published in: Advances in Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1910.09378
Related Items (6)
Strengthening Hadwiger's conjecture for 4- and 5-chromatic graphs ⋮ Local Hadwiger's conjecture ⋮ Refined List Version of Hadwiger’s Conjecture ⋮ Graph theory. Abstracts from the workshop held January 2--8, 2022 ⋮ Immersion and clustered coloring ⋮ Connectivity and choosability of graphs with no \(K_t\) minor
Cites Work
- Unnamed Item
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- Complete minors in \(K_{s,s}\)-free graphs
- Disproof of the list Hadwiger conjecture
- List colourings of planar graphs
- Lower bound of the Hadwiger number of graphs by their average degree
- On the connectivity of minimum and minimal counterexamples to Hadwiger's conjecture
- Some recent progress and applications in graph minor theory
- A relaxed Hadwiger's conjecture for list colorings
- Minors in expanding graphs
- On the maximum density of graphs which have no subcontraction to \(K^ r\).
- Every planar map is four colorable. I: Discharging
- Every planar map is four colorable. II: Reducibility
- Hadwiger's conjecture for \(K_ 6\)-free graphs
- The four-colour theorem
- Fractional colouring and Hadwiger's conjecture
- An improved linear edge bound for graph linkages
- Cycles of even length in graphs
- The extremal function for complete minors
- Connectivity and choosability of graphs with no \(K_t\) minor
- Existenz n-fach zusammenhängender Teilgraphen in Graphen genügend großer Kantendichte
- Highly linked graphs
- Über eine Eigenschaft der ebenen Komplexe
- Hadwiger’s Conjecture
- An extremal function for contractions of graphs
- On Hadwiger's Number and the Stability Number
- Subcontraction-equivalence and Hadwiger's conjecture
- Minors in graphs of large girth
- The History of Degenerate (Bipartite) Extremal Graph Problems
- A Property of 4-Chromatic Graphs and some Remarks on Critical Graphs
- On a problem of K. Zarankiewicz
- Improved lower bound for the list chromatic number of graphs with no Kt minor
- A local epsilon version of Reed's conjecture
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