A general result on almost sure central limit theorem for self-normalized sums for mixing sequences
type: Item
instance of: scholarly article
title: A general result on almost sure central limit theorem for self-normalized sums for mixing sequences
zbMATH Open document ID: 1328.60091
author: Yong Zhang
published in: Lithuanian Mathematical Journal
publication date: 2015-11-06T00:00:00Z
Mathematics Subject Classification ID: 60F15
Mathematics Subject Classification ID: 60F05
zbMATH DE Number: 6505682
zbMATH Keywords: almost sure central limit theorem
zbMATH Keywords: self-normalized sums
zbMATH Keywords: mixing sequences
MaRDI profile type: Publication
full work available at URL: s10986-013-9222-8
OpenAlex ID: W2023741072
cites work: Self-normalized large deviations
cites work: Weak invariance principle for mixing sequences in the domain of attraction of normal law
cites work: Optimal rates of convergence in the CLT for quadratic forms
cites work: Q5560061
cites work: Basic properties of strong mixing conditions. A survey and some open questions
cites work: An almost everywhere central limit theorem
cites work: Darling-Erdős theorem for self-normalized sums
cites work: Donsker's theorem for self-normalized partial sums processes
cites work: Self-Normalized Processes
cites work: An almost sure central limit theorem for products of sums under association
cites work: A self-normalized central limit theorem for Markov random walks
cites work: When is the Student \(t\)-statistic asymptotically standard normal?
cites work: A note on the almost sure limit theorem for the product of partial sums
cites work: Self-normalized laws of the iterated logarithm
cites work: An almost sure central limit theorem for self-normalized partial sums
cites work: Some Limit Theorems for Stationary Processes
cites work: Self-normalized moderate deviations for independent random variables
cites work: Q4384415
cites work: Asymptotics for Self-Normalized Random Products of Sums for Mixing Sequences
cites work: Asymptotics for self-normalized random products of sums of i.i.d. random variables
cites work: Asymptotic properties of self-normalized linear processes with long memory
cites work: A note on the almost sure central limit theorem for weakly dependent random variables
cites work: Almost sure central limit theorem for the products of \(U\)-statistics
cites work: Invariance principles for adaptive self-normalized partial sums processes.
cites work: Functional central limit theorems for self-normalized partial sums of linear processes
cites work: On Strong Versions of the Central Limit Theorem
cites work: A Cramér type large deviation result for Student's \(t\)-statistic
cites work: A note on the almost sure limit theorem for self-normalized partial sums of random variables in the domain of attraction of the normal law
cites work: An almost sure central limit theorem for self-normalized products of sums of i.i.d. random variables
cites work: An almost sure central limit theorem for self-normalized weighted sums
DOI: 10.1007/S10986-013-9222-8
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description: scientific article; zbMATH DE number 6505682