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This paper is devoted to study the similarity of birthand- death processes with a discrete and continuous time. We discuss some relations between the measures of orthogonality of the associated pol...
Consider a random field of tensor product-type X (t), ~ E [ O l, l d, given by where ( A ( ~ ) i , 0 ~ 1 2 , is an orthonormal system in L, KO, 11 and (tklkENd are non-correlated random variables w...
Statistical version of the central limit theorem (CLT) with random matrix normalization is established for random fields with valuea in a space Rk (k 3 1). Dependence structure of the field under c...
In this paper we present functional random-sum central limit theorems with almost sure convergence for independent nonidentically distributed random variables. We consider the case where the summat...
In this note, which develops a part of our paper [2], we consider independence properties between Brownian motion, after Brownian scaling on a random interval (a, b), and the length (b-a) of the in...
In this paper, we consider some distributions of maxima of excursions and related variables for standard random walk and Brownian motion. We discuss the infinite divisibility properties of these di...
For a sequence of random elements {G, n 2 1) taking values in a real separable Rademacher type p (1 < p < 2) Banach space and positive constants b,l 7 co, conditions are provided for the strong law...
We sample m random variables from a two tailed Pareto distribution. A two tailed Pareto distribution is a random variable whose right tail is px−2 and whose left tail is qx−2, where p + ...
We study convergence of discrete approximations of reflected backward stochastic differential equations with random terminal time in a general convex domain. Applications to investigation of the via...
We study random convex compact sets infinitely divisible with respect to the Minkowski addition and establish a sufficient condition for their association as well as a necessary and sufficient condi...
Maximal inequalities for U-processes are required in order to achieve a reduction to the first nonvanishing term in their Hoeffding’s decomposition, which is the relevant quantity for statistical in...
A Note on the Product of Normal and Laplace Random Variables。
On the Values of Optimal Stopping Problems for Generalized Averages of Discrete Random Variables。
In this paper, we develop a general theory on the coverage probability of random inter- vals defined in terms of discrete random variables with continuous parameter spaces. The theory shows that the...
The Brownian excursion measure is a conformally invariant innite measure on curves. It gured prominently in one of rst major applications of SLE, namely the explicit calculations of the planar Brownia...

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