Results 171 to 180 of about 660,577 (229)

Tauberian theorems

Israel Journal of Mathematics, 1963
Tauberian constants and estimates are calculated for the difference of two linear transforms from the form (1.1) of the same function satisfying Tauberian conditions.
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A Tauberian Theorem of Wiener–Ikehara Type and Its Applications

, 2021
T. Koga
semanticscholar   +1 more source

Tauberian Theorem of Erdős Revisited

Combinatorica, 2001
The aim of this paper is to present a simplified proof of the following Tauberian remainder theorem of \textit{P. Erdős} [J. Indian Math. Soc., n. Ser. 13, 131-144 (1949; Zbl 0034.31501)] saying that if \(a_n\geq 0\), \(n \geq 1\), then we have with \(s_n=\sum_{k=1}^n a_k\) \((n \in \mathbb{N})\) that \[ \sum_{k=1}^na_k(s_{n-k}+k)=n^2+O(n) \quad\text ...
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Logarithmic means of sequences of fuzzy numbers and a Tauberian theorem

Soft Computing - A Fusion of Foundations, Methodologies and Applications, 2020
S. A. Sezer
semanticscholar   +1 more source

Extensions of Milin's Tauberian Theorem

Journal of the London Mathematical Society, 1988
Suppose that g is analytic in the unit disk. Set \(f=e\) g, and let \(s_ n(f)\) denote the nth partial sum of the power series of f. I. M. Milin proved a Tauberian theorem: If g is in the Dirichlet space, then \[ \lim_{r\to 1}| f(re^{i\theta})| =\ell \quad implies\quad \lim_{n\to \infty}| s_ n(f)(e^{i\theta})| =\ell, \] and \[ \lim_{r\to 1}f(re^{i ...
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A Tauberian Theorem for a Weighted Mean Method of Summability in Ordered Spaces

, 2020
Ibrahim Çanak
semanticscholar   +1 more source

Experimental quantum key distribution certified by Bell's theorem

Nature, 2022
David Nadlinger, C j Ballance, Kirill Ivanov   +2 more
exaly  

Learning nonlinear operators via DeepONet based on the universal approximation theorem of operators

Nature Machine Intelligence, 2021
Lu Lu, Pengzhan Jin, Guofei Pang
exaly  

Bayesian statistics and modelling

Nature Reviews Methods Primers, 2021
Rens van de Schoot, Sarah A Depaoli, Ruth King   +2 more
exaly  

Tauberian Theorems.

The American Mathematical Monthly, 1960
Gordon M. Peterson, H. R. Pitt
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