Results 181 to 190 of about 610,583 (235)
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The Annals of Mathematics, 1932
Nachdem N. Wiener in einer früheren Abhandlung [J. Math. Phys., Mass. Inst. Technol. 8, 161--184 (1928; JFM 54.0241.01)] die Theorie der Fourierschen Transformierten in den Problemkreis der Mittelungsumkehrsätze (Tauberian theorems) eingeführt hatte, wird hier der gleiche Gegenstand ausführlicher und auf einer breiteren Basis erneut behandelt.
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Nachdem N. Wiener in einer früheren Abhandlung [J. Math. Phys., Mass. Inst. Technol. 8, 161--184 (1928; JFM 54.0241.01)] die Theorie der Fourierschen Transformierten in den Problemkreis der Mittelungsumkehrsätze (Tauberian theorems) eingeführt hatte, wird hier der gleiche Gegenstand ausführlicher und auf einer breiteren Basis erneut behandelt.
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1994
Abstract This chapter concentrates on the more delicate Tauberian theorems for Borel-type methods.
Bruce Shawyer, Bruce Watson
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Abstract This chapter concentrates on the more delicate Tauberian theorems for Borel-type methods.
Bruce Shawyer, Bruce Watson
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Tauberian theorems for the Stockwell transform of Lizorkin distributions
Applicable Analysis, 2018We prove the continuity of the Stockwell transform and the corresponding synthesis operator on the spaces of highly localized test functions over and , respectively.
K. Saneva, S. Atanasova, J. V. Buralieva
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Mathematical Notes of the Academy of Sciences of the USSR, 1974
A lemma is formulated on the asymptotic behavior of functions of class “R”; this lemma is then used for strengthening a well-known Tauberian theorem of Keldysh type for a two-sided Stieltjes transform.
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A lemma is formulated on the asymptotic behavior of functions of class “R”; this lemma is then used for strengthening a well-known Tauberian theorem of Keldysh type for a two-sided Stieltjes transform.
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A Generalized Tauberian Theorem
Canadian Journal of Mathematics, 1958Let {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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General Tauberian theorems for the Cesàro integrability of functions
, 2019For a locally integrable function f on [ 0 , ∞ ) {[0,\infty)} , we define F ( t ) = ∫ 0 t f ( u ) d u and σ α ( t ) = ∫ 0 t ( 1 - u t ) α f ( u ) d u F(t)=\int_{0}^{t}f(u)\mathop{}\!du\quad\text{and}\quad\sigma_{\alpha}(t)=\int_% {0}
Ü. Totur, Ibrahim Çanak
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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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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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Tauberian theorems concerning weighted mean summable integrals
Periodica Mathematica Hungarica, 2023Sefa Anil Sezer, Ibrahim Çanak
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The Simplest Tauberian Theorem
Mathematical Notes, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Tauberian Theorems with Remainder
Journal of the London Mathematical Society, 1985Suppose 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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