The Hájek-Rényi-Chow maximal inequality and a strong law of large numbers in Riesz spaces
Author:
Funder
National Research Foundation
Centre for Applicable Analysis and Number Theory
Publisher
Elsevier BV
Subject
Applied Mathematics,Analysis
Reference24 articles.
1. Burkholder inequalities in Riesz spaces;Azouzi;Indag. Math.,2017
2. Lp-spaces with respect to conditional expectation on Riesz spaces;Azouzi;J. Math. Anal. Appl.,2017
3. Lp spaces in vector lattices and applications;Boccuto;Math. Slovaca,2017
4. A martingale inequality and the law of large numbers;Chow;Proc. Amer. Math. Soc.,1960
5. On a strong law of large numbers;Chow;Ann. Math. Stat.,1967
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1. Characterisation of conditional weak mixing via ergodicity of the tensor product in Riesz spaces;Journal of Mathematical Analysis and Applications;2023-08
2. Maximal Probability Inequalities in Vector Lattices;Results in Mathematics;2022-04-04
3. A Koopman-von Neumann type theorem on the convergence of Cesàro means in Riesz spaces;Proceedings of the American Mathematical Society, Series B;2021-02-10
4. Ergodicity in Riesz Spaces;Trends in Mathematics;2021
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