Results 281 to 290 of about 323,063 (310)

On maximal and minimal elements for sets with respect to cones

Optimization Letters, 2023
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Anti-integral elements and coefficients of their minimal polynomials

Mathematical Journal of Okayama University, 1996
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Oda, Susumu, Yoshida, Ken-ichi
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Genetic Scheduling on Minimal Processing Elements in the Grid

2002
This paper addresses the problem of scheduling parallel program tasks onto computational grid to minimize the execution time of the parallel program and the number of required processing elements. This task scheduling problem is known to be NP-complete.
Wensheng Yao, Baiyan Li, Jinyuan You
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A Unilaterally Constrained Quadratic Minimization with Adaptive Finite Elements

SIAM Journal on Optimization, 2007
We consider obstacle problems where a quadratic functional associated with the Laplacian is minimized in the set of functions above a possibly discontinuous and thin but piecewise affine obstacle. In order to approximate minimum point and value, we propose an adaptive algorithm that relies on minima with respect to admissible linear finite element ...
K. G. Siebert, A. Veeser
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Minimal Length Elements of Thompson's Group F

Geometriae Dedicata, 2003
This paper faces an important issue about finite presentations of Thompson's group \(F\): the problem of determining the length and the form of the minimal elements of \(F\). In particular, the author focuses on the two generator presentation \[ \langle a, b : [a b^{-1}, a^{-1} b a],\;[a b^{-1}, a^{-2} b a^2] \rangle.
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Ideals Without Minimal Elements in Rogers Semilattices

Algebra and Logic, 2015
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Planar Posets, Dimension, Breadth and the Number of Minimal Elements

Order, 2015
An ordered set is called planar iff its diagram can be drawn in the plane without any edges crossing. The authors prove that a planar ordered set with \(t\) minimal elements has dimension \(\leq 2t+1\). They also show that, for every \(t\geq 3\), there is a planar ordered set with \(t\) minimal elements and dimension \(\geq t+3\).
William T. Trotter, Ruidong Wang
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Pseudo-minimal transducers: A transducer with proper elements

1998
The algorithm that we present here is an adaptation of the automata pseudo- minimization algorithm for finite-state transducer. After giving some definitions, we give an algorithm to build a pseudominimal transducer, that has an interesting property: each recognized word has a proper element.
Denis Maurel, Laurent Chauvier
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Characterizing Relatively Minimal Elements via Linear Scalarization

2014
In this note we investigate some properties of the relatively minimal elements of a set with respect to a convex cone that has a nonempty quasi-relative interior, in particular their characterization via linear scalarization.
Sorin-Mihai Grad, Emilia-Loredana Pop
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Engel Elements in Groups with the Minimal Condition

Journal of the London Mathematical Society, 1973
Martin, J. E., Pamphilon, J. A.
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