Limiting behavior of the partial sum for negatively superadditive dependent random vectors in Hilbert space
From MaRDI portal
Publication:827219
DOI10.1155/2020/8609859zbMath1489.60048OpenAlexW3080744646MaRDI QIDQ827219
Publication date: 7 January 2021
Published in: Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2020/8609859
Probability distributions: general theory (60E05) Strong limit theorems (60F15) Probability theory on linear topological spaces (60B11)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Baum-Katz type theorems for coordinatewise negatively associated random vectors in Hilbert spaces
- Cesàro \(\alpha\)-integrability and laws of large numbers. II
- Limiting behavior of the maximum of the partial sum for asymptotically negatively associated random variables under residual Cesáro alpha-integrability assumption
- A note on the almost sure convergence for dependent random variables in a Hilbert space
- Complete convergence for arrays
- A connection between supermodular ordering and positive/negative association.
- Complete convergence for arrays of rowwise negatively superadditive-dependent random variables and its applications
- Complete convergence for coordinatewise asymptotically negatively associated random vectors in Hilbert spaces
- On the almost sure convergence for sums of negatively superadditive dependent random vectors in Hilbert spaces and its application
- Some strong laws of large numbers, L2-convergence and complete convergence for m-AANA random vectors in Hilbert space
- Complete Convergence and the Law of Large Numbers
This page was built for publication: Limiting behavior of the partial sum for negatively superadditive dependent random vectors in Hilbert space