Results 31 to 40 of about 1,955 (244)
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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On real analytic functions of unbounded type [PDF]
, 2013 In this paper we prove several results on the existence of analytic functions on an infinite dimensional real Banach space which are bounded on some given collection of open sets and unbounded on others. In addition, we also obtain results on the density
Ponte Miramontes, María Del Socorro +3 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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Adding Closed Unbounded Subsets of ω2 with Finite Forcing.
Notre Dame J. Formal Log., 2005 An outline is given of the proof that the consistency of a κ⁺-Mahlo cardinal implies that of the statement that I[ω₂] does not include any stationary subsets of Cof(ω₁). An additional discussion of the techniques of this proof includes their use to obtain a model with no ω₂-Aronszajn tree and to add an ω₂-Souslin tree with finite conditions.
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Vestnik Volgogradskogo Gosudarstvennogo Universiteta Serija 1 Mathematica Physica, 2014 exaly +2 more sources
, 2010 summary:The aim of the paper is to prove that in the unbounded Urysohn universal space $\mathbb U$ there is a functor of extension of $\Lambda $-isometric maps (i.e. dilations) between central subsets of $\mathbb U$ to $\Lambda $-isometric maps acting on
Niemiec, Piotr
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Random fixed point theorems for a random operator on an unbounded subset of a Banach space
Applied Mathematics Letters, 2008 The authors obtain random fixed point theorems for nonexpansive random operators and claim to improve certain results of \textit{G.\,Isac} and \textit{S.\,Z.\thinspace Németh} [J.~Math.\ Anal.\ Appl.\ 314, No.\,2, 500--512 (2006; Zbl 1090.47041)] and \textit{J.--P.\thinspace Penot} [Proc.\ Am.\ Math.\ Soc.\ 131, No.\,8, 2371--2377 (2003; Zbl 1035.47043)
Ismat Beg, Mujahid Abbas
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Lattice uniformities inducing unbounded convergence
, 2022 A net $(x_\gamma)_{\gamma\in\Gamma}$ in a locally solid Riesz space $(X,\tau)$ is said to be unbounded $\tau$-convergent to $x$ if $|x_\gamma-x|\wedge u\mathop{\overset{\tau}{\longrightarrow}} 0$ for all $u\in X_+$.
Chetcuti, Emmanuel +2 more
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On unbounded Bergman operators
, 2003 This paper explores properties of the Bergman operator on unbounded open subsets of the plane. In addition to the characterization of the bounded commutant of such operators it proves the Berger–Shaw theorem and gives some general criteria under which ...
Kouchekian, Sherwin +2 more
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