Results 161 to 170 of about 660,577 (229)

A Generalized Tauberian Theorem

Canadian Journal of Mathematics, 1958
Let {s(n)} be a real sequence and let x be any number in the interval 0 < x ⩽ 1. Representing x by a non-terminating binary decimal expansion we shall denote by {s(n,x)} the subsequence of {s(n)} obtained by omitting s(k) if and only if there is a 0 in the decimal place in the expansion of x. With this correspondence it is then possible to speak of “
Keogh, F. R., Petersen, G. M.
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Applications of Tauberian theorem in Orlicz spaces of double difference sequences of fuzzy numbers

Journal of Intelligent & Fuzzy Systems, 2018
In this paper we introduce and study some difference double sequence spaces of fuzzy numbers by using Hausdorff metric associated with sequence of Orlicz functions. We make an effort to study some algebraic, topological properties and inclusion relations
K. Raj, C. Sharma, A. Choudhary
semanticscholar   +1 more source

A Tauberian theorem for the weighted mean method of summability of sequences of fuzzy numbers

Journal of Intelligent & Fuzzy Systems, 2015
In this paper, a Tauberian theorem of slowly decreasing type is proved for the weighted mean method of summability of sequences of fuzzy numbers.
Z. Önder, Sefa Anil Sezer, Ibrahim Çanak   +2 more
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Tauberian theorems

2000
Abstract In Chapter 2 we dealt mainly with inclusion theorems and with Toeplitz-Silverman-type theorems and, in Chapter 3, with their application to special matrix methods. In contrast to that, in this chapter we turn to Tauberian theorems.
Johann Boos, Peter Cass
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Wiener Tauberian theorem for rank one semisimple Lie groups and for hypergeometric transforms

, 2015
We prove a genuine analogue of the Wiener Tauberian theorem for L1(G//K) , where G is a real rank one noncompact, connected, semisimple Lie group with finite centre.
Sanjoy Pusti, Amitava Samanta
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A noncommutative Tauberian theorem and Weyl asymptotics in noncommutative geometry

Letters in Mathematical Physics, 2022
E. Mcdonald, F. Sukochev, D. Zanin
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The Simplest Tauberian Theorem

Mathematical Notes, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A uniform Tauberian theorem in dynamic games

, 2014
Antagonistic dynamic games including games represented in normal form are considered. The asymptotic behaviour of value in these games is investigated as the game horizon tends to infinity (Cesàro mean) and as the discounting parameter tends to zero ...
D. V. Khlopin
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Tauberian Theorems with Remainder

Journal of the London Mathematical Society, 1985
Suppose f and g are nondecreasing functions with finite Laplace transforms \(\hat f\) and \(\hat g\). In the paper we discuss conditions under which as \(x\to \infty\), \(\hat f(\frac{1}{x})-\hat g(\frac{1}{x})=0(a(x))\) implies \(f(x)-g(x)=O(b(x))\) for certain classes of functions g(x),a(x) and b(x), thereby extending a result of \textit{A. E. Ingham}
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Tauberian Theorems for Integrals

Canadian Journal of Mathematics, 1963
When, for the generalized summation of series, we use A and B methods, giving A and B sums, respectively, we say that the A method is included in the B method, A ⊂ B, if the B sum exists and is equal to the A sum whenever the latter exists. A theorem proving such a result is called an Abelian theorem.
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