STRONG LAWS FOR WEIGHTED SUMS OF I.I.D. RANDOM VARIABLES (II)

Title & Authors
STRONG LAWS FOR WEIGHTED SUMS OF I.I.D. RANDOM VARIABLES (II)
Sung, Soo-Hak;

Abstract
Let (X, $\small{X_{n}}$, n$\small{\geq}$1) be a sequence of i.i.d. random variables and { $\small{a_{ni}}$ , 1$\small{\leq}$i$\small{\leq}$n, n$\small{\geq}$1} be an array of constants. Let ø($\small{\chi}$) be a positive increasing function on (0, $\small{\infty}$) satisfying ø($\small{\chi}$) ↑ $\small{\infty}$ and ø(C$\small{\chi}$)
Keywords
strong laws of large numbers;almost sure convergence;weighted sums of i.i.d. random variables;arrays;
Language
English
Cited by
1.
STRONG LAWS FOR WEIGHTED SUMS OF I.I.D. RANDOM VARIABLES,;

대한수학회논문집, 2006. vol.21. 4, pp.771-778
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