Some Tauberian theorems for Euler and Borel summability.

Fridy, J.A.; Roberts, K.L.

Displaying similar documents to “Some Tauberian theorems for Euler and Borel summability.”

Tauberian Relations between the Abel-Type and the Borel-Type Methods of Summability.

B.L.R. Shawyer, G.S. Yang (1971)

Manuscripta mathematica

Similarity:

A Tauberian theorem for the Ingham summation method

Vytas Zacharovas (2011)

Acta Arithmetica

Similarity:

On a Tauberian theorem for Euler summability.

P. Erdös (1952)

Publications de l'Institut Mathématique [Elektronische Ressource]

Similarity:

A Tauberian theorem for Borel-type methods of summability.

David Borwein, Irvine J.W. Robinson (1975)

Journal für die reine und angewandte Mathematik

Similarity:

A Tauberian theorem for absolute summability.

T. Pati (1954/55)

Mathematische Zeitschrift

Similarity:

On Tauberian Theorems for the S...-Method of Summability.

Y. Sitaraman (1967)

Mathematische Zeitschrift

Similarity:

Tauberian theorems for absolute Norlund summability

S. N. Bhatt (1964)

Matematički Vesnik

Similarity:

Addendum to: On Tauberian Theorems for the S...-Method of Summability. Math. Zeitschr. 95, 34-49 (1967).

Y. Sitaraman (1968)

Mathematische Zeitschrift

Similarity:

Some Tauberian Theorems for the Circle Family of Summability Methods.

Mangalam R. Parameswaran (1975)

Mathematische Zeitschrift

Similarity:

Summability of double sequences by weighted mean methods and Tauberian conditions for convergence in Pringsheim's sense.

Móricz, Ferenc, Stadtmüller, U. (2004)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Tauberian theorems for Cesàro summable double integrals over $ℝ_{+}^{2}$

Ferenc Móricz (2000)

Studia Mathematica

Similarity:

Given ⨍ ∈ $L_{l}^{1} o c (ℝ_{+}^{2})$ , denote by s(w,z) its integral over the rectangle [0,w]× [0,z] and by σ(u,v) its (C,1,1) mean, that is, the average value of s(w,z) over [0,u] × [0,v], where u,v,w,z>0. Our permanent assumption is that (*) σ(u,v) → A as u,v → ∞, where A is a finite number. First, we consider real-valued functions ⨍ and give one-sided Tauberian conditions which are necessary and sufficient in order that the convergence (**) s(u,v) → A as u,v → ∞ follow from (*). Corollaries allow these...

A Tauberian Theorem for Bessel Summability.

M.S. Rangachari (1967)

Mathematische Zeitschrift

Similarity: