Almanjahie IM, Dar JG, Al-Omari AI, Mir A. Quantile Version of Mathai-Haubold Entropy of Order Statistics. CMES-Computer Modeling in Engineering & Sciences.
2021;128(3).
Arnold BC, Balakrishnan N, Nagaraja HN. A first course in order statistics. New York: SIAM; 2008.
Baratpour S, Ahmadi J, Arghami NR. Some characterizations based on entropy of order statistics and record values. Communications in Statistics—Theory and Methods.
2007;36(1):47–57.
Baratpour S, Ahmadi J, Arghami NR. Characterizations based on Rényi entropy of order statistics and record values. Journal of Statistical Planning and Inference.
2008;138(8):2544–2551.
Baratpour S, Khammar A. Tsallis entropy properties of order statistics and some stochastic comparisons. Journal of Statistical Research of Iran JSRI. 2016;13(1):25–41.
David HA, Nagaraja HN. Order Statistics. New York: Wiley; 2003.
Ebrahimi N, Soofi ES, Zahedi H. Information properties of order statistics and spacings. IEEE Transactions on Information Theory. 2004;50(1):177–183.
Jiang R, Murthy D. Two sectional models involving three Weibull distributions. Quality and Reliability Engineering International. 1997;13(2):83–96.
Kayal S, Moharana R, Sunoj S. Quantile-based study of (dynamic) inaccuracy measures. Probability in the Engineering and Informational Sciences. 2020;34(2):183–199.
Kerridge DF. Inaccuracy and inference. Journal of the Royal Statistical Society Series B (Methodological). 1961;p. 184–194.
Khinchin AI. Mathematical foundations of information theory, Vol. 434. Courier Corporation. 1957.
Kumar V, Singh N. Quantile-based generalized entropy of order (α, β) for order statistics. Statistica. 2018;78(4):299–318.
Kumar V, et al. A quantile approach of Tsallis entropy for order statistics. Physica A: Statistical Mechanics and its applications. 2018;503:916–928.
Nair NU, Nair KM, Smitha S. Properties of a generalised inaccuracy measure. South African Statistical Journal. 2011;45(1):99–109.
Park S. The entropy of consecutive order statistics. IEEE Transactions on Information Theory. 1995;41(6):2003–2007.
Shannon CE. A mathematical theory of communication. The Bell system technical journal. 1948;27(3):379–423.
Sunoj S, Krishnan AS, Sankaran P. Quantile-based entropy of order statistics. Journal of the Indian Society for Probability and Statistics. 2017;18:1–17.
Thapliyal R, Taneja H. A Measure of Inaccuracy in Order Statistics. J Stat Theory Appl. 2013;12(2):200–207.
Thapliyal R, Taneja H. On residual inaccuracy of order statistics. Statistics & Probability Letters. 2015;97:125–131.
Wong KM, Chen S. The entropy of ordered sequences and order statistics. IEEE Transactions on Information Theory. 1990;36(2):276–284.
Zamani Z, Madadi M. Quantile-based entropy function in past lifetime for order statistics and its properties. Filomat. 2023;37(10):3321–3334.