This paper develops almost sure convergence for sums of negatively superadditive
dependent random vectors in Hilbert spaces, we obtain Chung type SLLN and the Jaite type …

In this article, we investigate complete convergence and strong laws of large numbers for
weighted sums of coordinatewise pairwise negative quadrant dependent random variables …

The aim of this paper is to apply the theory of regularly varying functions for studying
Marcinkiewicz weak and strong laws of large numbers for the weighted sum …

Full article: The complete moment convergence for coordinatewise pairwise negatively quadrant
dependent random vectors in Hilbert space Skip to Main Content Taylor and Francis Online …

In this paper, we present the complete convergence for weighted sums of coordinatewise
pairwise negative quadrant dependent random variables taking values in Hilbert spaces. As …

Abstract Let $\{X_ {n},{n}\in\mathbb {N}\} $ be a sequence of negatively superadditive
dependent random vectors taking values in a real separable Hilbert space. In this paper, we …

In this paper, based on the theory of regularly varying functions we study central limit
theorems for the weighted sum S_n= ∑ _ j= 1^ m_n c_ nj X_ nj S n=∑ j= 1 mnc nj X nj …

Complete Convergence for Weighted Sums of Pairwise Negative Quadrant Dependent
Random Variables Page 1 VNU Journal of Science: Mathematics – Physics, Vol. 40, No. 2 (2024) …

The aim of this work is to investigate results on almost sure convergence of weighted sums
of coordinatewise pairwise negatively quadrant dependent random variables taking values …

Marcinkiewicz–Zymund type strong law of large numbers for sequences of coordinatewise
negatively associated and identically distributed random vectors {X, Xn, n≥ 1} taking values …