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A State of the Art Review of Systems of Linear Inequalities and Related Observability Problems
Algorithms, 2023 This work is a short review of the state of the art aiming to contribute to the use, disclosure, and propagation of systems of linear inequalities in real life, teaching, and research.
Enrique Castillo
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International Mathematics Research Notices, 2022 Abstract We fix Lemma 6.2 in our recent paper [1] and correct the constants derived from it, appearing in Theorems 1.1, 1.3, and 1.4 and Corollary 6.5.
Be’eri Greenfeld, Hagai Lavner
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Vector lattices with a Hausdorff uo-Lebesgue topology
, 2021 We investigate the construction of a Hausdorff uo-Lebesgue topology on a vector lattice from a Hausdorff (o)-Lebesgue topology on an order dense ideal, and what the properties of the topologies thus obtained are.
de Jeu, Marcel, Deng, Yang
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A Polynomial-Time Algorithm for Special Cases of the Unbounded Subset-Sum Problem
, 2021 19 ...
Salimi, Majid, Mala, Hamid
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Asymptotics and zeros of Sobolev orthogonal polynomials on unbounded supports [PDF]
, 2006 In this paper we present a survey about analytic properties of polynomials orthogonal with respect to a weighted Sobolev inner product such that the vector of measures has an unbounded support. In particular, we are focused in the study of the asymptotic
A. Cachafeiro +38 more
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On a generalized density point defined by families of sequences involving ideals [PDF]
Mathematica BohemicaWe introduce the notion of $\mathcal{I}_{(s)}$-density point corresponding to the family of unbounded and $\mathcal{I}$-monotonic increasing positive real sequences, where $\mathcal{I}$ is the ideal of subsets of the set of natural numbers.
Amar Kumar Banerjee, Indrajit Debnath
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Convolutions of sets with bounded VC-dimension are uniformly continuous
Discrete Analysis, 2021 Convolutions of sets with bounded VC-dimension are uniformly continuous, Discrete Analysis 2021:1, 25 pp. In recent years there has been a cross-fertilization between combinatorics and model theory, as a result of the realization that certain model ...
Olof Sisask
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The Existence and Application of Unbounded Connected Components
Journal of Applied Mathematics, 2014 Let X be a Banach space and Cn a family of connected subsets of R×X. We prove the existence of unbounded components in superior limit of {Cn}, denoted by lim¯ Cn, which have prescribed shapes.
Hua Luo, Ruyun Ma
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Forcing closed unbounded subsets of ω2
Annals of Pure and Applied Logic, 2001 The author shows that there is no satisfactory first-order characterization of subsets of \(\omega_2\) that have closed unbounded subsets in \(\omega_1\) and \(\omega_2\) and GCH-preserving outermodels. The author shows that this ``anti-characterization'' result extends to subsets of successors of regular uncountable cardinals.
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The sets that are scissor congruent to an unbounded convex subset of the plane [PDF]
Transactions of the American Mathematical Society, 1976 It is shown that an unbounded convex plane body is scissor congruent to the union of a congruent body with a finite number of arbitrary topological discs. It is proved that ’is scissor congruent to’ is an equivalence relation. Thus two unbounded convex plane bodies are scissor congruent if and only if the union of one with a finite number of ...
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