Results 281 to 290 of about 445,337 (327)
Automation and machine learning drive rapid optimization of isoprenol production in Pseudomonas putida. [PDF]
Carruthers DN +15 more
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Perfect Matchings and Loose Hamilton Cycles in the Semirandom Hypergraph Model
Michael Molloy +2 more
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Chronic <i>Cyclospora</i> infection in a heart transplant patient with intestinal malabsorption: a case report. [PDF]
Ambrose K +4 more
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Metabolic profiling of meningioma reveals novel subgroup-specific biologic insights and outcome dependencies. [PDF]
Landry AP +15 more
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Could photoperiodic responses have evolved before the emergence of circadian clocks? [PDF]
Jabbur ML, Johnson CH.
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Oriented hamilton cycles in digraphs
Journal of Graph Theory, 1995AbstractWe show that a directed graph of order n will contain n‐cycles of every orientation, provided each vertex has indegree and outdegree at least (1/2 + n‐1/6)n and n is sufficiently large. © 1995 John Wiley & Sons, Inc.
Häggkvist, Roland, Thomason, Andrew
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Packing Directed Hamilton Cycles Online
SIAM Journal on Discrete Mathematics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anastos, Michael, Briggs, Joseph
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Independence trees and Hamilton cycles
Journal of Graph Theory, 1998Summary: Let \(G\) be a connected graph on \(n\) vertices. A spanning tree \(T\) of \(G\) is called an independence tree, if the set of end vertices of \(T\) (vertices with degree one in \(T\)) is an independent set in \(G\). If \(G\) has an independence tree, then \(\alpha_t(G)\) denotes the maximum number of end vertices of an independence tree of ...
Broersma, Haitze J., Tuinstra, Hilde
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1991
Abstract: "The edges of the complete graph K[subscript n] are coloured so that no colour appears no more than k times, k = [n/A 1n n], for some sufficiently large A. We show that there is always a Hamiltonian cycle in which each edge is a different colour. The proof technique is probabilistic."
Frieze, Reed, Bruce A.
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Abstract: "The edges of the complete graph K[subscript n] are coloured so that no colour appears no more than k times, k = [n/A 1n n], for some sufficiently large A. We show that there is always a Hamiltonian cycle in which each edge is a different colour. The proof technique is probabilistic."
Frieze, Reed, Bruce A.
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