The complete convergence is investigated for moving-average processes of doubly infinite sequence of negative dependence sub-gaussian random variables with zero means, finite variances and absolutely summable coefficients. As a corollary, the rate of complete convergence is obtained under some suitable conditions on the coefficients.
Amini, M., Nili Sani, H. R. & Bozorgnia, A. (2012). Complete convergence of moving-average processes under negative
dependence sub-Gaussian assumptions. Bulletin of the Iranian Mathematical Society, 38(3), 843-852.
MLA
Amini, M., Nili Sani, H. R., & Bozorgnia, A. "Complete convergence of moving-average processes under negative
dependence sub-Gaussian assumptions", Bulletin of the Iranian Mathematical Society, 38, 3, 2012, 843-852.
HARVARD
Amini M., Nili Sani H. R., Bozorgnia A. (2012). 'Complete convergence of moving-average processes under negative
dependence sub-Gaussian assumptions', Bulletin of the Iranian Mathematical Society, 38(3), pp. 843-852.
CHICAGO
M. Amini, H. R. Nili Sani & A. Bozorgnia, "Complete convergence of moving-average processes under negative
dependence sub-Gaussian assumptions," Bulletin of the Iranian Mathematical Society, 38 3 (2012): 843-852,
VANCOUVER
Amini M., Nili Sani H. R., Bozorgnia A. Complete convergence of moving-average processes under negative
dependence sub-Gaussian assumptions. BIMS. 2012;38(3):843-852.
