Results 1 to 10 of about 309,185 (164)
Minimal element theorems revisited [PDF]
Journal of Mathematical Analysis and Applications, 2020 Starting with the Brezis-Browder principle, we give stronger versions of many variational principles and minimal element theorems which appeared in the recent literature. Relationships among the elements of different sets of assumptions are discussed and clarified, i.e., assumptions to the metric structure of the underlying space and boundedness ...
Andreas H Hamel, C Zălinescu
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The virtual element method for a minimal surface problem [PDF]
Calcolo, 2020 In this paper we consider the Virtual Element discretization of a minimal surface problem, a quasi-linear elliptic partial differential equation modeling the problem of minimizing the area of a surface subject to a prescribed boundary condition.
Paola F․ Antonietti +2 more
exaly +7 more sources
Minimal Partial Ultraclones on a Two-Element Set
Известия Иркутского государственного университета: Серия "Математика", 2014 Set of functions from a finite set A to set of all subsets of A is a natural generalization of the set of many-valued functions on A (k-valued logic functions).
S.A. Badmaev, I.K. Sharankhaev
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On the structure of some left braces [PDF]
International Journal of Group Theory, 2023 Given an element $a$ of a left brace $A$ satisfying some nilpotency conditions, we describe the smallest subbrace of $A$ containing~$a$. We also present a description of the left braces satisfying the minimal condition for subbraces.
Adolfo Ballester-Bolinches +3 more
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The Uncertainty Principle and the Minimal Space–Time Length Element
Physics, 2022 Quantum gravity theories rely on a minimal measurable length for their formulations, which clashes with the classical formulation of the uncertainty principle and with Lorentz invariance from general relativity.
David Escors, Grazyna Kochan
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Computation, 2023 This study examined the effects of minimal, maximal and conventional running footwear on tibial strains and stress fracture probability using finite element and probabilistic analyses.
Jonathan Sinclair, Paul John Taylor
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Parallel computation of the minimal elements of a poset [PDF]
Proceedings of the 4th International Workshop on Parallel and Symbolic Computation, 2010 Computing the minimal elements of a partially ordered finite set (poset) is a fundamental problem in combinatorics with numerous applications such as polynomial expression optimization, transversal hypergraph generation and redundant component removal, to name a few.
Leiserson, Charles E. +3 more
openaire +3 more sources
The Characteristic of the Minimal Ideals and the Minimal Generalized Ideals in Rings
International Journal of Mathematics and Mathematical Sciences, 2023 In this paper, we prove that the characteristic of a minimal ideal and a minimal generalized ideal, which is meant to be one of minimal left ideal, minimal right ideal, bi-ideal, quasi-ideal, and m,n-ideal in a ring, is either zero or a prime number p ...
Rigena Sema, Petraq Petro, Kostaq Hila
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Real Elements and p-Nilpotence of Finite Groups [PDF]
Advances in Group Theory and Applications, 2016 Our first main result proves that every element of order 4 of a Sylow 2-subgroup S of a minimal non-2-nilpotent group G, is a real element of S. This allows to give a character-free proof of a theorem due to Isaacs and Navarro (see [9, Theorem B]). As an
Adolfo Ballester-Bolinches +2 more
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An extended inequality approach for evaluating decision making units with a single output
Journal of Inequalities and Applications, 2017 In this work, an extended evaluation approach for decision making units (DMUs) with a single output is proposed. Firstly, the input and output data for each DMU are changed in the same proportion until all the outputs are equal, and then the coordinate ...
Xiao-Li Meng, Fu-Gui Shi
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