A Tauberian theorem for $\left( {J,p_n} \right)$ summability

DOI10.3792/pja/1195522569zbMath0125.30903OpenAlexW2741865455MaRDI QIDQ5330775

Kazuo Ishiguro

Publication date: 1964

Published in: Proceedings of the Japan Academy, Series A, Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3792/pja/1195522569

zbMATH Keywords

series, summability

Related Items (14)

Unnamed Item ⋮ Tauber-Sätze für Potenzreihenverfahren. (Tauberian theorems for power series methods) ⋮ Two Tauberian theorems for $\left( {J,P_n } \right)$ summability ⋮ Regularly varying functions and power series methods ⋮ Conditions for the kernel of a sequence to coincide with the kernels of its (\(R,p^n,\alpha\)) and (\(J,p^n\)) means ⋮ A Tauberian theorem for the discrete \(M_\varphi\) summability method ⋮ Power series methods of summability for series of fuzzy numbers and related Tauberian theorems ⋮ Tauberian theorems for \(J_ p\)-summability ⋮ Tauberian theorems for the \((J,p)\) summability method ⋮ Voronoi means, moving averages, and power series ⋮ Theory of summability of sequences and series ⋮ A Tauber's theorem for \((J,p_ n)\) summability ⋮ On relations between weighted mean and power series methods of summability ⋮ A Tauberian theorem for the power-series summability method

Cites Work

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• Über Rieszsche Mittel mit unstetigem Parameter
• A Tauberian Theorem for Discontinuous Riesz Means (I)
• A Tauberian Theorem for Discontinuous Riesz Means (II)

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