Volume 50, Issue 1
On Strong Convergence Theorems for END Sequences

Yamei Lu, Yan Shen, Rong Xu & Xiaoqin Li

J. Math. Study, 50 (2017), pp. 84-90.

Published online: 2017-03

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  • Abstract

In this paper, we study the strong law of large numbers for a sequence of END random variables. Our results extend the corresponding ones for independent random variables and negatively orthant dependent (NOD, in short) random variables.

  • AMS Subject Headings

360F15

  • Copyright

COPYRIGHT: © Global Science Press

  • Email address

15155974615@163.com (Yamei Lu)

shenyan@ahu.edu.cn (Yan Shen)

530147340@qq.com (Rong Xu)

lixiaoqin1983@163.com (Xiaoqin Li)

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@Article{JMS-50-84, author = {Lu , YameiShen , YanXu , Rong and Li , Xiaoqin}, title = {On Strong Convergence Theorems for END Sequences}, journal = {Journal of Mathematical Study}, year = {2017}, volume = {50}, number = {1}, pages = {84--90}, abstract = {

In this paper, we study the strong law of large numbers for a sequence of END random variables. Our results extend the corresponding ones for independent random variables and negatively orthant dependent (NOD, in short) random variables.

}, issn = {2617-8702}, doi = {https://doi.org/10.4208/jms.v50n1.17.06}, url = {http://global-sci.org/intro/article_detail/jms/981.html} }
TY - JOUR T1 - On Strong Convergence Theorems for END Sequences AU - Lu , Yamei AU - Shen , Yan AU - Xu , Rong AU - Li , Xiaoqin JO - Journal of Mathematical Study VL - 1 SP - 84 EP - 90 PY - 2017 DA - 2017/03 SN - 50 DO - http://doi.org/10.4208/jms.v50n1.17.06 UR - https://global-sci.org/intro/article_detail/jms/981.html KW - Convergence theorem, three series theorems, END random variable. AB -

In this paper, we study the strong law of large numbers for a sequence of END random variables. Our results extend the corresponding ones for independent random variables and negatively orthant dependent (NOD, in short) random variables.

Lu , YameiShen , YanXu , Rong and Li , Xiaoqin. (2017). On Strong Convergence Theorems for END Sequences. Journal of Mathematical Study. 50 (1). 84-90. doi:10.4208/jms.v50n1.17.06
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