Results 81 to 90 of about 1,023 (102)
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TAUBERIAN THEOREMS WITH A REMAINDER FOR LAPLACE TRANSFORMS IN THE PLANE

Mathematics of the USSR-Sbornik, 1983
General theorems are proved that for certain classes of (complex-valued) functions enable us to find an asymptotic expansion of as from an asymptotic expansion of its Laplace transform (as ) with respect to a domain having the origin of coordinates as an adherent point. A number of previous results are obtained as special cases.Bibliography: 3 titles.
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The remainder in a gap Tauberian theorem for Abel summability

Mathematical Proceedings of the Cambridge Philosophical Society, 1977
Using Pitt's Tauberian classes and a theorem of Pitt (3), Krishnan(2) has recently obtained a gap Tauberian theorem for (Aα) summability. We recall briefly the notation introduced in (2). Letand assume that the series a(t) and A(t) converge for all t > 0.
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Tauberian theorems with remainder for summation methods of the Gel'fand and Cesaro type

Ukrainian Mathematical Journal, 1989
Tauberian theorems on sequences from a linear locally convex space F are proved for Hölder and Cesàro methods. By special choice of F some earlier results of G. H. Hardy, R. Schmidt, N. A. Davydov and G. Kangro can be obtained from these theorems. Choosing the space of all continuous \(2\pi\)-periodic functions for F the author gives a result for ...
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A Tauberian theorem with remainder for the Laplace transform and its application to the riemann zeta-function

Ukrainian Mathematical Journal, 1991
A new variant of a Tauberian theorem with remainder is proved for the Laplace transform in the plane, using the L1 metric. A connection between the divisor problem and the growth of the zeta-function in the critical strip is established.
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Tauberian theorems with remainder term

1960
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Tauberian theorems for the Stockwell transform of Lizorkin distributions

Applicable Analysis, 2020
Katerina Hadzi-Velkova Saneva
exaly  

Some Tauberian theorems for the weighted mean methods of summability

Computers and Mathematics With Applications, 2011
Ümit Totur
exaly  

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