Complete Moment Convergence of Weighted Sums for Arrays of Rowwise Mixing Random Variables

[] gained general results of complete convergence and complete moment convergence for weighted sums of some class of random variables, and Wang et al.. [] researched complete

Complete convergence is studied for linear statistics that are weighted sums of identically distributed ρ ∗ -mixing random variables under a suitable moment condition.. The

Qiu, D, Chen, P: Complete moment convergence for weighted sums of arrays of rowwise NA random variables. Sung, SH: Complete q th moment convergence for arrays of

[] for complete convergence, Peligrad [] for invariance principle, Wu and Jiang [] for strong limit theorems for weighted product sums of ρ ˜ -mixing sequences of

Baek, JI, Seo, HY, Lee, GH, Choi, JY: On the strong law of large numbers for weighted sums of arrays of rowwise negatively dependent

Wang, XJ, Hu, SH, Yang, WZ, Wang, XH: On complete convergence of weighted sums for arrays of rowwise asymptotically almost negatively associated random variables.. Yang, WZ, Wang,

In this paper, the author studies the complete convergence results for Sung’s type weighted sums of sequences of END random variables and obtains some new results.. These results

Weighted Sums, Strong Law of Large Numbers, Almost Se Convergence, Generzed Gaussian Random Variables, Random Elements in Banach Space, Schauder Basis.. AMS (MOS) SUBJECT