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A note on complete convergence for arraysWe extend and generalize some recent results on complete convergence for independent non
Addendum to "A note on complete convergence for arrays", Statist. Probab. Lett. 38 (1) (1998) 27-31Under some conditions on an array of rowwise-independent random variables, Hu, Szynal and Volodin
The conditional maximum of Poisson random variables are studied. A triangular array of row-wise independent Poisson random variables is considered. If condition
The conditional maximum of Poisson random variables are studied. A triangular array of row-wise independent Poisson random variables is considered. If condition
A mean convergence theorem and weak law for arrays of random elements in martingale type p Banach spaces, {Vnj, 1≤j≤kn, n≥1} are random elements in a real separable martingale type p Banach space, and {Cnj, 1
An application of the Ryll-Nardzewski-Woyczyński theorem to a uniform weak law for tail series of weighted sums of random elements in Banach spacesFor a sequence of Banach space valued random elements {Vn,n≥1} (which are not necessarily
An application of the Ryll-Nardzewski-Woyczyński theorem to a uniform weak law for tail series of weighted sums of random elements in Banach spacesFor a sequence of Banach space valued random elements {Vn,n≥1} (which are not necessarily
A mean convergence theorem and weak law for arrays of random elements in martingale type p Banach spaces, {Vnj, 1≤j≤kn, n≥1} are random elements in a real separable martingale type p Banach space, and {Cnj, 1
Some limit theorems for independent random processes at random points in time and random elements defined by themThe paper deals with random variables which are the values of independent identically distributed
On the weak law for randomly indexed partial sums for arrays of random elements in martingale type p Banach spaces} are constants, {Vnj,j≥1,n≥1} are random elements in a real separable martingale type p Banach space, {Nn,n≥1
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