Power series methods and almost sure convergence
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Publication:5288373
DOI10.1017/S0305004100075885zbMath0787.60038MaRDI QIDQ5288373
Publication date: 20 September 1993
Published in: Mathematical Proceedings of the Cambridge Philosophical Society (Search for Journal in Brave)
Related Items (6)
Erdös-Rényi-Shepp laws and weighted sums of independent identically distributed random variables ⋮ Tauberian theorems for power series methods applied to double sequences ⋮ Logarithmic moving averages ⋮ A large deviation principle for weighted sums of independent identically distributed random variables ⋮ An almost sure limit theorem for moving averages of random variables between the strong law of large numbers and the Erdös-Rényi law ⋮ General Nörlund transforms and power series methods
Cites Work
- On relations between weighted mean and power series methods of summability
- Tauberian theorems for \(J_ p\)-summability
- Errata to: ``Regularly varying functions and power series methods
- Riesz means and self-neglecting functions
- Regularly varying functions and power series methods
- Lectures on summability
- Summability methods and almost sure convergence
- Tauberian Theorems for General Jp -Methods and a Characterization of Dominated Variation
- O -Tauberian Theorems for J p -Methods with Rapidly Increasing Weights
- Gap Theorems for Logarithmic Summability
- ON ONE-SIDED TAUBERIAN CONDITIONS
- Summability Methods for Independent, Identically Distributed Random Variables
- Regularly varying functions
- Tauberian theorems for Borel-type methods of summability
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