Theorems of Large Deviations for the Sums of a Random Number of Independent Random Variables
Author:
Publisher
Vilnius Gediminas Technical University
Link
http://dspace.vgtu.lt/bitstream/1/1670/1/2202_Kasparaviciute_Doctoral%20Dissertation_WEB.pdf
Reference176 articles.
1. 1. Aksomaitis, A. 1973. Probability inequalities for sums of a random number of ran- dom variables. Lithuanian mathematical transactions of the Academy of Sciences of the Lithuanian SSR. The 14th conference of the Lithuanian Mathematical Society 14(2): 314-369.
2. 2. Aksomaitis, A. 1967. Large deviations for sums of a random number of independent random variables. Proceedings of the Scientific Conference of Young Mathematicians of the Lithuanian SSR: 11-14.
3. 3. Aksomaitis, A. 1965. Large deviations of sums of a random number of random quantities, Lithuanian Mathematical Journal 2: 193-197.
4. . Tail behavior of random sums under consistent variation with applications to the compound renewal risk model;Aleškevičienė;Extremes 11,2008
5. 5. Babu, G. J.; Singh, K.; Yang, Y. 2003. Edgeworth expansions for compound Pois- son processes and the bootstrap, Annals of the Institute of Statistical Mathematics 55(1): 583-94.
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