摘要
Abstract
In this paper, we discuss the weak law of large numbers and Lr convergence of maxun≤j≤vn∣∑_I~j=un αni Xni∣,where,0＜r≤p,0＜p≤2,{αni,un≤I≤un,n≥1} is a real constants arrays and {Xni , un≤ I ≤ un, n ≥ 1} is an arrays of arbitrary random variables when 0 < p < 1 and {Xni , un≤ I ≤ vn, n ≥ 1} is an arrays of zero-mean rowwise NA random variables when l≤p≤2. The results in series of previous papers are enriched and extended.关键词
行为NA的随机变量阵列/加权和/弱大数律/Lr收敛Key words
Arrays of rowwise NA random variables/Weighted sums/Weak law of large numbers/Lr convergence分类
数理科学
