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[1] S. Schwartz,et al. On the distribution function and moments of power sums with log-normal components , 1982, The Bell System Technical Journal.
[2] W. Hürlimann,et al. Tail Approximation of the Skew-Normal by the Skew-Normal Laplace: Application to Owen's T Function and the Bivariate Normal Distribution , 2013 .
[3] Halim Yanikomeroglu,et al. Limit theorem on the sum of identically distributed equally and positively correlated joint lognormals , 2009, IEEE Transactions on Communications.
[4] Norman C. Beaulieu,et al. Minimax approximation to lognormal sum distributions , 2003, The 57th IEEE Semiannual Vehicular Technology Conference, 2003. VTC 2003-Spring..
[5] Werner Hürlimann,et al. Tail Approximation of the Skew-Normal by the Skew-Normal Laplace: Application to Owen's T Function and the Bivariate Normal Distribution , 2013 .
[6] N. L. Johnson,et al. Continuous Multivariate Distributions, Volume 1: Models and Applications , 2019 .
[7] Peter Tankov,et al. Tail behavior of sums and differences of log-normal random variables , 2016 .
[8] Tho Le-Ngoc,et al. Outage Probability with Correlated Lognormal Interferers using Log Shifted Gamma Approximation , 2005, 2005 5th International Conference on Information Communications & Signal Processing.
[9] Mehmet Safak,et al. Moments of the sum of correlated log-normal random variables , 1994, Proceedings of IEEE Vehicular Technology Conference (VTC).
[10] Ridha Bouallegue,et al. Fitting the Log Skew Normal to the Sum of Independent Lognormals Distribution , 2014, NETCOM 2014.
[11] A. Safak,et al. Statistical analysis of the power sum of multiple correlated log-normal components , 1993 .
[12] Zhiqiang Wu,et al. A Low-Complexity Approximation to Lognormal Sum Distributions via Transformed Log Skew Normal Distribution , 2011, IEEE Transactions on Vehicular Technology.
[13] A. O'Hagan,et al. Bayes estimation subject to uncertainty about parameter constraints , 1976 .
[14] A. Capitanio. On the approximation of the tail probability of the scalar skew-normal distribution , 2010 .
[15] Mike Patefield,et al. Fast and Accurate Calculation of Owen\'s T Function , 2000 .
[16] Marina Ruggieri,et al. Outage analysis in mobile radio systems with generically correlated log-normal interferers , 2000, IEEE Trans. Commun..
[17] Bin Wang,et al. A Novel Highly Accurate Log Skew Normal Approximation Method to Lognormal Sum Distributions , 2009, 2009 IEEE Wireless Communications and Networking Conference.
[18] A. Azzalini. A class of distributions which includes the normal ones , 1985 .
[19] Norman C. Beaulieu. An Extended Limit Theorem for Correlated Lognormal Sums , 2012, IEEE Transactions on Communications.