ABSTRACT. Let {Xnk _< k _< n, n _> 1} be a triangular array of row-wise exchangeable-1/random elements in a separable Banach space. The almost sure convergenceof, =1 Xnk, ! p < 2, is obtained under varying moment and distribution conditions on the random elements. In particular, strong laws of large numbers follow for triangular arrays of random elements in (Rademacher) type p separable Banach spaces. Consis-tency of the kernel density estimates can be obtained in this setting
In this work, we study the almost sure convergence of the averages of certain classes of sequences a...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
[[abstract]]A strong law of large numbers is proved for tight, independent random elements (in a sep...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
We study the equivalence between the weak and strong laws of large numbers for arrays of row-wise in...
We study the equivalence between the weak and strong laws of large numbers for arrays of row-wise in...
ABSTRACT. Consider a sequence of independent random elements {Vn, n> in a real separable normed l...
ABSTRACT. Consider a sequence of independent random elements {Vn, n> in a real separable normed l...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
A strong law of large numbers for a triangular array of strictly stationary associated random variab...
For an array of rowwise independent random elements {Vnj , j ≥ 1, n ≥ 1} in a real separable, stable...
In this work, we study the almost sure convergence of the averages of certain classes of sequences a...
In this work, we study the almost sure convergence of the averages of certain classes of sequences a...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
[[abstract]]A strong law of large numbers is proved for tight, independent random elements (in a sep...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
ABSTRACT. Let {X,} be an array of rowwise independent random elements in a sep-arable Banach space o...
We study the equivalence between the weak and strong laws of large numbers for arrays of row-wise in...
We study the equivalence between the weak and strong laws of large numbers for arrays of row-wise in...
ABSTRACT. Consider a sequence of independent random elements {Vn, n> in a real separable normed l...
ABSTRACT. Consider a sequence of independent random elements {Vn, n> in a real separable normed l...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
A strong law of large numbers for a triangular array of strictly stationary associated random variab...
For an array of rowwise independent random elements {Vnj , j ≥ 1, n ≥ 1} in a real separable, stable...
In this work, we study the almost sure convergence of the averages of certain classes of sequences a...
In this work, we study the almost sure convergence of the averages of certain classes of sequences a...
For a sequence of constants {an, n ≥ 1}, an array of rowwise independent and stochastically dominate...
[[abstract]]A strong law of large numbers is proved for tight, independent random elements (in a sep...