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Disjoint Hamiltonian cycles in graphs
Australas. J Comb., 1999Let \(G\) be a \(2(k+1)\)-connected graph with the property \(uv \notin E(G)\) implies max\(\{ d(u),d(v) \} \geq n/2 + 2k\). It is shown that if \(\delta (G) \geq 4k+3\) then \(G\) contains \(k+1\) Hamiltonian cycles with no common edges. These cycles are constructed from the disjoint Hamiltonian cycles of a certain complete graph created from \(G ...
Guojun Li, Chuanping Chen
openaire +2 more sources
Hamiltonian Cycles in Hypercubes With Faulty Edges
Information Sciences, 2014Jia-Jie Liu, Yue-Li Wang
exaly
Polynomial Algorithms for Hamiltonian Cycle in Cocomparability Graphs
SIAM Journal on Computing, 1994Jitender Singh Deogun, George Steiner
exaly
Embedding Hamiltonian Cycles Into Folded Hypercubes With Faulty Links
Journal of Parallel and Distributed Computing, 2001Dajin Wang
exaly
On the Mutually Independent Hamiltonian Cycles in Faulty Hypercubes
Information Sciences, 2013Riste Škrekovski +2 more
exaly
Hamiltonian Cycles in Hypercubes With 2n-4 Faulty Edges
Information Sciences, 2012Andrzej Szepietowski
exaly
Independent Dominating Sets and Hamiltonian Cycles
Journal of Graph Theory, 2007Benjamin Douglas Seamone +2 more
exaly
On the Number of Hamiltonian Cycles in Triangulations With Few Separating Triangles
Journal of Graph Theory, 2018Nico Van Cleemput, Jasper Souffriau
exaly
Cyclic Hamiltonian Cycle Systems of the Complete Graph
Discrete Mathematics, 2004Marco Buratti, Alberto del Fra
exaly
Hamiltonian Cycles With Prescribed Edges in Hypercubes
SIAM Journal on Discrete Mathematics, 2005Tomáš Dvorak
exaly

