A law of the iterated logarithm for Markov chains on \(\mathbb{N}_ 0\) associated with orthogonal polynomials
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Publication:1322497
DOI10.1007/BF01049169zbMath0809.60034MaRDI QIDQ1322497
Publication date: 28 March 1995
Published in: Journal of Theoretical Probability (Search for Journal in Brave)
orthogonal polynomialslaw of the iterated logarithmpolynomial hypergroupsbirth and death random walks
Related Items (3)
Limit theorems for isotropic random walks on triangle buildings ⋮ On the local time of random walks associated with Gegenbauer polynomials ⋮ Asymptotic behaviour of randomly reflecting billiards in unbounded tubular domains
Cites Work
- A note on property (T) of orthogonal polynomials
- A law of the iterated logarithm for a class of polynomial hypergroups
- Central limit theorems for random walks on \({\mathbb{N}}_ 0\) that are associated with orthogonal polynomials
- The rate of escape for anisotropic random walks in a tree
- Laws of large numbers for hypergroups on \({\mathbb{R}}_+\)
- Limit theorems for random walks on discrete semigroups related to nonhomogeneous trees and Chebyshev polynomials
- Pseudoisotropic random walks on free groups and semigroups
- Spaces with an abstract convolution of measures
- The central limit theorem for Chébli-Trimèche hypergroups
- Laws of large numbers for polynomial hypergroups and some applications
- A law of the iterated logarithm for martingales
- Comportement asymptotique des marches aleatoires associees aux polynomes de Gegenbauer et applications
- Isotropic random walks in a tree
- Orthogonal polynomials
- Orthogonal Polynomials and Hypergroups II--The Symmetric Case
- Central limit theorems for a class of polynomial hypergroups
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