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On maximal sets of one-factors

Australas. J Comb., 1990
Summary: A set \(S\) of edge-disjoint one-factors in a graph \(G\) is said to be maximal if there is no one-factor of \(G\) which is edge-disjoint from \(S\), and if the union of \(S\) is not all of \(G\). Maximal sets of one-factors on \(K_{2n}\) have been investigated and until very recently only results for particular cases have been obtained.
Lou Caccetta, S. Mardiyono
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On maximal prefix sets of words

2005
In his paper [6], Schutzenberger proved that two finite subsets of words are maximal prefix if their product is maximal prefix, provided this product is finite and unambiguous. The finiteness condition is necessary; however, the authors in [1] wonder whether the unambiguity hypothesis is also necessary.
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Maximal sets of triangle-factors

Australas. J Comb., 1994
A collection of edge-disjoint triangle-factors of \(K_{3n}\) is called maximal if it cannot be extended by a further triangle-factor. It is known that a maximal set must contain at least \(n/2\) triangle-factors. The authors consider the problem of determining all \(k\), \(n/2\leq k\leq (3n- 1)/2\), for which there exists a maximal set of \(k ...
Rolf S. Rees   +2 more
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Maximal and Minimal Semilattices on Ordered Sets

Order, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Some properties of maximal sets

Logic Journal of IGPL, 2015
Roland Sh. Omanadze, Irakli O. Chitaia
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The Way of Making Choices: Maximizing and Satisficing and Its Relationship to Well-Being, Personality, and Self-Rumination

Judgment and Decision Making, 2020
Gabriel Baník   +2 more
exaly  

A Spherical Fuzzy Methodology Integrating Maximizing Deviation and TOPSIS Methods

Engineering Applications of Artificial Intelligence, 2021
Cengiz Kahraman   +2 more
exaly  

Taking Risks for the Best: Maximizing and Risk-Taking Tendencies

Judgment and Decision Making, 2020
Jingyi Lu, Yang Bai, Tian Qiu
exaly  

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