Results 81 to 90 of about 841,975 (192)
Cycle spectra of Hamiltonian graphs
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Kevin G. Milans +4 more
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On hyper-Hamiltonian Cartesian product of undirected cycles [PDF]
Zbigniew R. Bogdanowicz
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Multicolored parallelisms of Hamiltonian cycles
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Hung-Lin Fu, Yuan-Hsun Lo
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Arc-Disjoint Hamiltonian Cycles in Round Decomposable Locally Semicomplete Digraphs
Let D = (V,A) be a digraph; if there is at least one arc between every pair of distinct vertices of D, then D is a semicomplete digraph. A digraph D is locally semicomplete if for every vertex x, the out-neighbours of x induce a semicomplete digraph and ...
Li Ruijuan, Han Tingting
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Hamiltonicity and $\sigma$-hypergraphs
We define and study a special type of hypergraph. A $\sigma$-hypergraph $H= H(n,r,q$ $\mid$ $\sigma$), where $\sigma$ is a partition of $r$, is an $r$-uniform hypergraph having $nq$ vertices partitioned into $ n$ classes of $q$ vertices each.
Christina Zarb
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Hamiltonian cycles in I–graphs
Abstract The I–graphs generalize the family of generalized Petersen graphs. We show that a connected I–graph which is not a generalized Petersen graph is Hamiltonian.
BONVICINI, Simona, Pisanski, Tomaž
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When the Cartesian product of directed cycles is hyper-Hamiltonian [PDF]
Zbigniew R. Bogdanowicz
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The Hamiltonian and Hypohamiltonian of Generalized Petersen Graph (GP_(n,9))
The study of Hamiltonian and Hypohamiltonian properties in the generalized Petersen graph GP_{n,k} is interesting due to the unique structure and characteristics of these graphs. The method employed in this study involves searching for Hamiltonian cycles
Susilawati Susilawati +3 more
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Bifurcation of Limit Cycles by Perturbing a Piecewise Linear Hamiltonian System
This paper concerns limit cycle bifurcations by perturbing a piecewise linear Hamiltonian system. We first obtain all phase portraits of the unperturbed system having at least one family of periodic orbits.
Yanqin Xiong, Maoan Han
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Change ringing and Hamiltonian cycles: The search for Erin and Stedman triples
A very old problem in campanology is the search for peals. The latter can be thought of as a heavily constrained sequence of all possible permutations of a given size, where the exact nature of the constraints depends on which method of ringing is ...
Michael Haythorpe, Andrew Johnson
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