本文研究了负相关样本平滑移动过程Xk=∑∞i=-∞ai+kYi的矩完全收敛性,这里{Yi,-∞
The moving average processes Xk=∑∞i=-∞ai+kYi is investigated,where {Yi,-∞i∞} is a double infinite sequence of negatively associated random variables which is stochastically dominated by a random variable X,and {ai,-∞i∞} is an absolutely summable sequence of real numbers.We prove the complete moment convergence of moving average processes under some suitable conditions,improving the former results.