Results 271 to 280 of about 134,540 (296)
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A Proof of the Replacement Theorem by the Notion of Maximal Elements

The American Mathematical Monthly, 2015
(2015). A Proof of the Replacement Theorem by the Notion of Maximal Elements. The American Mathematical Monthly: Vol. 122, No. 6, pp. 580-580.
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Strongly maximal subgroups determined by elements in interstices

Mathematical Logic Quarterly, 2003
AbstractContinuing the earlier research in [1] and [4] we work out a class of interstices in countable arithmetically saturated models of PA in which selective types are realized and a class of interstices in which 2‐indiscernible types are realized (and hence, there exist elements whose stabilizers are strongly maximal)
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On the Number of Maximal Elements in a Partially Ordered Set

Canadian Mathematical Bulletin, 1987
AbstractLet P be a partially ordered set. For an element x ∊ P, a subset C of P is called a cutset for x in P if every element of C is noncomparable to x and every maximal chain in P meets {x} ∪ C. The following result is established: if every element of P has a cutset having n or fewer elements, then P has at most 2n maximal elements. It follows that,
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The “largest element first” heuristic for the maximization assignment problem

Computers & Operations Research, 1989
The standard maximization assignment problem is as follows. Two sets I, J, are given, each with cardinality n. Assigning \(i\in I\) to \(j\in J\) incurs a score \(a_{ij}\). It is required to find a one-one mapping between I and J which has a maximal total score. The ``largest element first'' heuristic selects \((i_ 1,j_ 1)\in \arg\). \(\max_{(i,j)\in I\
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Maximally Clustered Elements and Schubert Varieties

Annals of Combinatorics, 2007
We introduce and study a class of “maximally clustered” elements for simply laced Coxeter groups. Such elements include as a special case the freely braided elements of Green and the author, which in turn constitute a superset of the iji-avoiding elements of Fan.
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On the existence of maximal elements

Journal of Economic Theory, 1977
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Groups in which the centralizer of any non-central primary element is maximal

Forum Mathematicum, 2023
Changguo Shao, Qinhui Jiang
exaly  

On some nonlinear problems induced by an abstract maximal element principle

Journal of Mathematical Analysis and Applications, 2008
Wei–Shih Du
exaly  

Sum of Element Orders of Maximal Subgroups of the Symmetric Group

Communications in Algebra, 2012
S M Jafarian Amiri
exaly  

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