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Maximal-Element Rationalizability [PDF]
Theory and Decision, 2005 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Walter Bossert +2 more
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A Maximal Element Theorem in FWC-Spaces and Its Applications [PDF]
The Scientific World Journal, 2014 A maximal element theorem is proved in finite weakly convex spaces (FWC-spaces, in short) which have no linear, convex, and topological structure. Using the maximal element theorem, we develop new existence theorems of solutions to variational relation ...
Haishu Lu, Qingwen Hu, Yulin Miao
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Maximal Elements of Quantum Communication [PDF]
QuantumA prepare-and-measure scenario is naturally described by a communication matrix that collects all conditional outcome probabilities of the scenario into a row-stochastic matrix.
Teiko Heinosaari, Oskari Kerppo
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Axioms, 2021 In this paper, by applying the abstract maximal element principle of Lin and Du, we present some new existence theorems related with critical point theorem, maximal element theorem, generalized Ekeland’s variational principle and common (fuzzy) fixed ...
Junjian Zhao, Wei-Shih Du
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Biomechanical evaluation of the new intramedullary system II for treating reverse obliquity trochanteric fractures [PDF]
Scientific ReportsIntramedullary nails are recommended for treating reverse obliquity trochanteric fractures (ROTFs) in recent years. Yet, the rate of fixation failure caused by traditional intramedullary nails for managing such fractures is high. To solve this issue, the
Qian Wang +4 more
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On Finding a Relative Interior Point of a Polyhedral Set [PDF]
Mathematics Interdisciplinary Research, 2021 This paper proposes a new linear program for finding a relative interior point of a polyhedral set. Based on characterizing the relative interior of a polyhedral set through its polyhedral representing sets, two main contributions are made.
Mahmood Mehdiloo
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Maximal Type Elements for Families [PDF]
Symmetry, 2021 In this paper, we present a variety of existence theorems for maximal type elements in a general setting. We consider multivalued maps with continuous selections and multivalued maps which are admissible with respect to Gorniewicz and our existence theory is based on the author’s old and new coincidence theory.
openaire +1 more source
A semilattice of varieties of completely regular semigroups [PDF]
Mathematica Bohemica, 2020 Completely regular semigroups are unions of their (maximal) subgroups with the unary operation within their maximal subgroups. As such they form a variety whose lattice of subvarieties is denoted by $\mathcal L(\mathcal C\mathcal R)$.
Mario Petrich
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Equivalents of maximum principles for several spaces
Topological Algebra and its Applications, 2022 According to our long-standing Metatheorem, certain maximum theorems can be equivalently reformulated to various types of fixed point theorems, and conversely.
Park Sehie
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A Study on Centralizing Monoids with Majority Operation Witnesses
Scientific Annals of Computer Science, 2023 A centralizing monoid M is a set of unary operations which commute with some set F of operations. Here, F is called a witness of M . On a 3-element set, a centralizing monoid is maximal if and only if it has a constant operation or a majority ...
Hajime Machida
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