References
- Abd Elgawad, M. A., Barakat, H. M. ,Yan, T. (2019a). Bivariate limit theorems for record values based on random sample sizes. Sankhya A: Indian J. Statist. Available from: https://doi.org/10.1007/s13171-019-00167-2 (accessed 25.10.2019).10.1007/s13171-019-00167-2(accessed25.10.2019)
- Abd Elgawad, M. A., Barakat, H. M., Xiong, S. (2019b). Limit distributions of random record model in a stationary Gaussian sequence. Comm. Statist.- Theory Meth.https://doi.org/10.1080/03610926.2018.1554131 (accessed 25.10.2019).10.1080/03610926.2018.1554131(accessed25.10.2019)
- Barakat, H. M. (2007). Limit theory of generalized order statistics. J. Statist. Plann. Inf., 137 (1), 1–11.
- Barakat, H. M. (2018). The asymptotic dependence structural and some functions of generalized order statistics in a stationary Gaussian sequence. Math. Rep. Available from: https://www.researchgate.net/publication/329268250_The_asymptotic_dependence_structure_and_some_functions_of_generalized_order_statistics_in_a_stationary_Gaussian_sequence
- Barakat, H. M., Abd Elgawad, M. A. (2019). Asymptotic behavior of the record values in a stationary Gaussian sequence, with applications. Math. Slovaca, 69 (3), 707–720.
- Barakat, H. M., Nigm, E. M. (1991). Weak limits of random quasimidranges. Microelectron. Reliab., 31 (5), 941–953.10.1016/0026-2714(91)90039-A
- Barakat, H. M., Nigm, E. M., Abd Elgawad, M. A. (2014). Limit theory for joint generalized order statistics. REVSTAT. Stat. J., 12 (3), 1–22.
- Barakat, H. M., Nigm, E. M., Abo Zaid, E. O. (2016a). Limit distributions of order statistics with random indices in a stationary Gaussian sequence. Comm. Statist.Theory Meth., 46 (14), 7099–7113.
- Barakat, H. M., Nigm, E. M., Abo Zaid, E. O. (2016b). Generalized order statistics with random indices in a stationary Gaussian sequence. Appl. Math. Inf. Sci., 10 (3), 1081–1090.10.18576/amis/100326
- Cramer, E. (2003). Contributions to Generalized Order Statistics. Habililationsschrift, Reprint, University of Oldenburg.
- De Haan, L. (1970). On Regular Variation and its Application to the Week Convergence of Sample Extremes. Mathematisch Centrum, Amsterdam. 124 pp.
- Kamps, U. (1995). A Concept of Generalized Order Statistics. Teubner, Stuttgart. 210 pp.
- Nasri-Roudsari, D. (1996). Extreme value theory of generalized order statistics. J. Statist. Plann. Inf., 55, 281–297.
- Nasri-Roudsari, D., Cramer, E. (1999). On the convergence rates of extreme generalized order statistics. Extremes, 2, 421–447.
- Vasudeva, R., Moridani, A. Y. (2010). Limit distributions of the extremes of a random number of random variables in a stationary Gaussian sequence. ProbStat Forum, 3, 78–90.