摘要
{X_(ni)}是行独立的B值随机元阵列,在适当的条件下,证明了1/(n^(1/p)sum from i=1 to n(X_(ni)L)收敛于零,完全收敛于零,几乎处处收敛于零,依概率收敛于零是等价的。
Abstract; Let {Xni} be an arrays of rowwise independent B-valued random elements, under some conditions for the arrays, it
is shown that
L converges to 0, converges to 0 completely , converges to 0 almost every where., converges to 0 in
probability are equivalent.
出处
《衡阳师范学院学报》
2002年第6期4-7,共4页
Journal of Hengyang Normal University
