Extending cycles locally to Hamilton cycles
From MaRDI portal
Publication:278887
zbMath1335.05122MaRDI QIDQ278887
Florian Lehner, Julian Pott, Matthias Hamann
Publication date: 3 May 2016
Published in: The Electronic Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: http://www.combinatorics.org/ojs/index.php/eljc/article/view/v23i1p49
Related Items (7)
A sufficient local degree condition for Hamiltonicity in locally finite claw-free graphs ⋮ Hamiltonicity in locally finite graphs: two extensions and a counterexample ⋮ Cycles through all finite vertex sets in infinite graphs ⋮ Some local-global phenomena in locally finite graphs ⋮ Forcing Hamiltonicity in locally finite graphs via forbidden induced subgraphs I: Nets and bulls ⋮ Hamilton circles in Cayley graphs ⋮ A localization method in Hamiltonian graph theory
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A sufficient local degree condition for Hamiltonicity in locally finite claw-free graphs
- On spanning tree packings of highly edge connected graphs
- A sufficient condition for Hamiltonicity in locally finite graphs
- On infinite cycles. I, II
- Eulerian edge sets in locally finite graphs
- Locally finite graphs with ends: a topological approach. III. Fundamental group and homology
- A note on Menger's theorem for infinite locally finite graphs
- Graph-theoretical versus topological ends of graphs.
- Über die Enden topologischer Räume und Gruppen
- Topological paths, cycles and spanning trees in infinite graphs
- Extremal infinite graph theory
- On end degrees and infinite cycles in locally finite graphs
- Hamilton circles in infinite planar graphs
- Infinite Hamilton cycles in squares of locally finite graphs
- On the hamiltonicity of line graphs of locally finite, 6-edge-connected graphs
- Hamiltonian results inK1,3-free graphs
- Hamilton Cycles in Planar Locally Finite Graphs
- Every connected, locally connected nontrivial graph with no induced claw is hamiltonian
- Hamiltonian Paths in Squares of Infinite Locally Finite Blocks
- On the line graph of the square and the square of the line graph of a connected graph
This page was built for publication: Extending cycles locally to Hamilton cycles