Results 41 to 50 of about 1,323,506 (183)
International Journal of Mathematics and Mathematical Sciences, 1993 By an Alexandrov lattice we mean a δ normal lattice of subsets of an abstract set X, such that the set of ℒ-regular countably additive bounded measures is sequentially closed in the set of ℒ-regular finitely additive bounded measures on the algebra ...
Albert Gorelishvili
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The theory of hereditarily bounded sets
Mathematical Logic Quarterly, 2022 AbstractWe show that for any , the structure of sets that are hereditarily of size at most k is decidable. We provide a transparent complete axiomatization of its theory, a quantifier elimination result, and tight bounds on its computational complexity. This stands in stark contrast to the structure of hereditarily finite sets, which is well known to
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Bounded sets in inductive limits [PDF]
Proceedings of the American Mathematical Society, 1978 The Dieudonné-Schwartz theorem for bounded sets in strict inductive limits does not hold for general inductive limits. A set B bounded in an inductive limit E = ind lim E n E = {\operatorname {ind}}\;\lim {E_n} of locally convex ...
Kučera, J., McKennon, K.
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Enumeration Degrees of the Bounded Sets
Моделирование и анализ информационных систем, 2022 The term ``total enumeration degree'' is related to the fact that the e-degree is total if and only if it contains a graph of some total function. In a number of works by the author and a group of mathematicians from the University of Wisconsin-Madison,
Boris Y. Solon
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Coarse Geometry and P. A. Smith Theory
, 2010 We define a generalization of the fixed point set, called the bounded fixed set, for a group acting by isometries on a metric space. An analogue of the P. A.
Hambleton, Ian, Savin, Lucian
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Invariance of the normalized Minkowski content with respect to the ambient space
, 2012 It is easy to show that the lower and the upper box dimensions of a bounded set in Euclidean space are invariant with respect to the ambient space. In this article we show that the Minkowski content of a Minkowski measurable set is also invariant with ...
Boros +18 more
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Bounded Approximate Identities in Ternary Banach Algebras
Abstract and Applied Analysis, 2012 Let A be a ternary Banach algebra. We prove that if A has a left-bounded approximating set, then A has a left-bounded approximate identity. Moreover, we show that if A has bounded left and right approximate identities, then A has a bounded approximate ...
Madjid Eshaghi Gordji +2 more
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Classes bounded by incomplete sets
Annals of Pure and Applied Logic, 2002 By the authors' definition, a class \textbf{K} of computably enumerable (c.e.) degrees is bounded if there exists an incomplete c.e. set \(A\) such that every set in \textbf{K} is m-reducible to \(A\). An example of a bounded class is the class of effectively simple sets. An interesting property is proved: the class of c.e.
Kejia Ho, Frank Stephan 0001
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Bounded Sets in (LF)-Spaces [PDF]
Proceedings of the American Mathematical Society, 1995 Summary: The behaviour of bounded sets is important in the theory of countable inductive limits of Fréchet spaces, the (LF)-spaces, and its applications. An (LF)-space is called regular if every bounded set is contained and bounded in one of the steps.
Bonet, José, Fernández, Carmen
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On Set-Valued Complementarity Problems
Abstract and Applied Analysis, 2013 This paper investigates the set-valued complementarity problems (SVCP) which poses rather different features from those that classical complementarity problems hold, due to tthe fact that he index set is not fixed, but dependent on .
Jinchuan Zhou +2 more
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