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A LOCAL LIMIT THEOREM FOR SUMS OF INDEPENDENT RANDOM VECTORS     THEOREM FOR SUMS  INDEPENDENT RANDOM       font style='font-size:12px;'> 2015/9/29
We prove a local limit the sums of independent random vectors satisfying appropriate tightness assumptions. In particular, the local limit theorem holds in dimension 1 if the summands are uniformly bo...
Suppose Sn is a sum of n independent and identically distributed random variables with E\Xl\
Abstract: We establish new tail estimates for order statistics and for the Euclidean norms of projections of an isotropic log-concave random vector. More generally, we prove tail estimates for the nor...
Abstract: Robbins' problem of optimal stopping asks one to minimise the expected {\it rank} of observation chosen by some nonanticipating stopping rule. We settle a conjecture regarding the {\it value...
Abstract: In this paper we consider the relation between random sums and compositions of different processes. In particular, for independent Poisson processes $N_\alpha(t)$, $N_\beta(t)$, $t>0$, we sh...
Abstract: We study the self-normalized sums of independent random variables from the perspective of the Malliavin calculus. We give the chaotic expansion for them and we prove a Berry-Ess\'een bound w...
Random Gaussian sums on trees      Gaussian processes  processes indexed by trees  bounded processes       font style='font-size:12px;'> 2011/1/21
Let T be a tree with induced partial order . We investigate centered Gaussian processes X = (Xt)t∈T represented as Xt = σ(t) X vt α(v)ξv for given weight functions α and σ on T and with (ξv)v∈T i.i...
We study sums of a random multiplicative function; this is an example,of number-theoretic interest, of sums of products of independent random variables (chaoses).

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