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On Sums of A Random Number of Random Terms
1992Wald and a number of other American authors have given interesting theorems concerning the sums of the first v random variables from an infinite sequence where the number v of terms is a random variable (see [1]–[3], where references to earlier literature can be found).
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Estimating the distribution of a sum of independent lognormal random variables
IEEE Transactions on Communications, 1995Norman C Beaulieu
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Approximating a Sum of Random Variables with a Lognormal
IEEE Transactions on Wireless Communications, 2007Neelesh B Mehta +2 more
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Sum of a Random Number of Correlated Random Variables that Depend on the Number of Summands
American Statistician, 2019Joel E Cohen
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Approximations to the distribution of sum of independent non-identically gamma random variables
Mathematical Sciences, 2015Hidetoshi Murakami
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Random-payoff two-person zero-sum game with joint chance constraints
European Journal of Operational Research, 2016Jianqiang Cheng +2 more
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General expression for pdf of a sum of independent exponential random variables
IEEE Communications Letters, 2006Ho Van Khuong, Hyung-Yun Kong
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