Results 51 to 60 of about 1,018 (114)

A law of the iterated logarithm for small counts in Karlin’s occupancy scheme

open access: yesModern Stochastics: Theory and Applications
In the Karlin infinite occupancy scheme, balls are thrown independently into an infinite array of boxes $1,2,\dots $ , with probability ${p_{k}}$ of hitting the box k.
Alexander Iksanov, Valeriya Kotelnikova
doaj   +1 more source

Behavior of the empirical Wasserstein distance in R^d under moment conditions

open access: yes, 2018
We establish some deviation inequalities, moment bounds and almost sure results for the Wasserstein distance of order p $\in$ [1, $\infty$) between the empirical measure of independent and identically distributed R d-valued random variables and the ...
Dedecker, Jérôme, Merlevède, Florence
core  

On the exponential inequality for acceptable random variables

open access: yesJournal of Inequalities and Applications, 2011
In this paper, we obtain some new exponential inequalities for partial sums and their finite maximum of acceptable random variables by the results of Sung et al. (J. Korean Stat. Soc., 40, 109-114, 2011) and in different ways from theirs.
Gao Qingwu, Wang Yuebao, Li Yawei
doaj  

Mean square exponential and non-exponential asymptotic stability of impulsive stochastic Volterra equations

open access: yesJournal of Inequalities and Applications, 2011
In this article, some inequalities on convolution equations are presented firstly. The mean square stability of the zero solution of the impulsive stochastic Volterra equation is studied by using obtained inequalities on Liapunov function, including mean
Zhao Dianli, Han Dong
doaj  

Uniform Limit Theory for Stationary Autoregression [PDF]

open access: yes
First order autoregression is shown to satisfy a limit theory which is uniform over stationary values of the autoregressive coefficient rho = rho_{n} in [0,1) provided (1 - rho_{n})n approaches infinity.
Liudas Giraitis, Peter C.B. Phillips
core  

Large time asymptotics for the density of a branching Wiener process

open access: yes, 2004
Given an R^d-valued supercritical branching Wiener process, let D(A,T) be the number of particles in a subset A of R^d at time T, (T=0,1,2,...). We provide a complete asymptotic expansion of D(A,T) as T goes to infinity, generalizing the work of X ...
Rosen, Jay, Révész, Pál, Shi, Zhan
core   +1 more source

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