Results 31 to 40 of about 660,577 (229)
A quantified Tauberian theorem for the Laplace-Stieltjes transform [PDF]
, 2017 We prove a quantified Tauberian theorem involving the Laplace-Stieltjes transform which is motivated by the work of Ingham and Karamata. For this, we consider functions which are locally of bounded variation and, therefore, get a generalisation of some ...
Markus Hartlapp
semanticscholar +1 more source
Euler summability method of sequences of fuzzy numbers and a Tauberian theorem [PDF]
Journal of Intelligent & Fuzzy Systems, 2016 We introduce Euler summability method for sequences of fuzzy numbers and state a Tauberian theorem concerning Euler summability method, of which proof provides an alternative to that of K. Knoop[Über das Eulersche Summierungsverfahren II, Math. Z.
E. Yavuz
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Tauberian class estimates for vector-valued distributions [PDF]
, 2019 We study Tauberian properties of regularizing transforms of vector-valued tempered distributions, that is, transforms of the form $M^{\mathbf{f}}_{\varphi}(x,y)=(\mathbf{f}\ast\varphi_{y})(x)$, where the kernel $\varphi$ is a test function and $\varphi_ ...
Pilipović, Stevan, Vindas, Jasson
core +2 more sources
Wiener Tauberian theorems for vector-valued functions
International Journal of Mathematics and Mathematical Sciences, 1994 Different versions of Wiener's Tauberian theorem are discussed for the generalized group algebra L1(G,A) (of integrable functions on a locally compact abelian group G taking values in a commutative semisimple regular Banach algebra A) using A-valued ...
K. Parthasarathy, Sujatha Varma
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Unbounded Versions of Two Old Summability Theorems
Axioms, 2023 In this note, we obtain extensions of a theorem of Meyer-König and Zeller and a theorem of Wilansky in that the given results do not require a summability matrix to be a bounded operator from the convergent sequences into themselves.
Jeff Connor
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The ridgelet transform and quasiasymptotic behavior of distributions [PDF]
, 2015 We characterize the quasiasymptotic behavior of distributions in terms of a Tauberian theorem for ridgelet transforms.Comment: 13 ...
Kostadinova, Sanja +3 more
core +2 more sources
Tauberian conditions for Conull spaces
International Journal of Mathematics and Mathematical Sciences, 1985 The typical Tauberian theorem asserts that a particular summability method cannot map any divergent member of a given set of sequences into a convergent sequence. These sets of sequences are typically defined by an order growth or gap condition.
J. Connor, A. K. Snyder
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DISTRIBUTION OF VALUES OF THE SUM OF UNITARY DIVISORS IN RESIDUE CLASSES
Проблемы анализа, 2016 In this paper we prove the tauberian type theorem containing the asymptotic series for the Dirichlet series. We use this result to study distribution of sum of unitary divisors in residue classes coprime with a module.
B. M. Shirokov, L. A. Gromakovskaya
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A Tauberian Theorem for Nonexpansive Operators and Applications to Zero-Sum Stochastic Games [PDF]
Mathematics of Operations Research, 2015 We prove a Tauberian theorem for nonexpansive operators and apply it to the model of zero-sum stochastic game. Under mild assumptions, we prove that the value of the λ-discounted game converges uniformly when λ goes to zero if and only if the value of ...
Bruno Ziliotto
semanticscholar +1 more source
A note on the finitization of Abelian and Tauberian theorems
Mathematical Logic Quarterly, Volume 66, Issue 3, Page 300-310, October 2020., 2020 Abstract We present finitary formulations of two well known results concerning infinite series, namely Abel's theorem, which establishes that if a series converges to some limit then its Abel sum converges to the same limit, and Tauber's theorem, which presents a simple condition under which the converse holds. Our approach is inspired by proof theory,
Thomas Powell
wiley +1 more source