On complete convergence for arrays
By V. Kruglov, Andrei Volodin, Tien-Chung Hu. 2006
109 citations recorded by the source corpus.
Subfields: Management Science and Operations Research, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/3964f709ca128b6053b272ac9b5771e6f1875e0c
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In Management Science and Operations Research
- Shuhe Hu
- Anna Kuczmaszewska
- Xuejun Wang
- Andrei Volodin
- Aiting Shen
- Chen Xu
- Wenzhi Yang
- Tien-Chung Hu
In Mathematical Physics
- Anna Kuczmaszewska
- Andrei Volodin
- Chen Xu
- Wenzhi Yang
- Shuhe Hu
- Tien-Chung Hu
- Xuejun Wang
- Aiting Shen
In Statistics and Probability
Citations in the corpus
- Complete convergence for arrays of rowwise negatively superadditive-dependent random variables and its applications (2016, background): “[14] for independent random variables to the case of NSD random variables.”
- On complete convergence for arrays of rowwise negatively associated random variables (2009, methodology): “The wide majority of results on complete convergence known in literature could be derived from the main result of [4].”
- On complete convergence for widely orthant-dependent random variables and its applications in nonparametric regression models (2014, background): “Recently, Kruglov et al. (2006) obtained the following complete convergence theorem for arrays of row-wise independent random variables {Xni , 1 ≤ i ≤ kn, n ≥ 1}, where {kn, n ≥ 1} is a sequence of positive integers.”
- Complete convergence for arrays of rowwise negatively orthant dependent random variables (2011, background): “Gut, A.: Complete convergence for arrays.”