Results 11 to 20 of about 35 (35)

Limit Theorems for a class of unbounded observables with an application to "Sampling the Lindelöf hypothesis" [PDF]

open access: yes, 2023
The article archived on this institutional repository is a preprint available online at arXiv:2302.13807v1 [math.DS], https://doi.org/10.48550/arXiv.2302.13807 . It has not been certified by peer review.MSC classes: 37A50, 60F05, 37A44, 11M06We prove the
Schindler, TI, Fernando, K
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Limit theorems for a class of unbounded observables with an application to ‘Sampling the Lindelöf hypothesis’ [PDF]

open access: yes
MSC classification: Primary: 37A50: Relations with probability theory and stochastic processes Secondary: 60F05: Central limit and other weak theorems 11M06: zeta(s) and L(s,chi)We prove the central limit theorem (CLT), the first-order Edgeworth ...
Schindler, TI, Fernando, K
core   +1 more source

The Limit Theorems for Transportation Networks [PDF]

open access: yes, 2007
2000 Mathematics Subject Classi cation: 60K25 (primary); 60F05, 37A50 (secondary)The questions of ergodicity and of existence of explicit formulas for the stationary distribution are examined for various types of transportation networks which can be ...
Sergeev, A., G. Afanasieva, L.
core  

Exponential inequalities and functional estimations for weak dependent data ; applications to dynamical systems

open access: yes, 2020
. We estimate density and regression functions for weak dependant datas. Using an exponential inequality obtained in [DeP] and in [Mau2], we control the deviation between the estimator and the function itself.
-Véronique Maume-Deschamps   +1 more
core  

Random walks on infinite self-similar graphs

open access: yes, 2008
We introduce a class of rooted infinite self-similar graphs containing the well known Fibonacci graph and graphs associated with Pisot numbers. We consider directed random walks on these graphs and study their entropy and their limit measures.
J. Neunhäuserer
core  
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Edgeworth expansions for weakly dependent random variables

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On amenability of automata groups

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