1. Alizadeh Noughabi‎, ‎H‎. ‎and Jarrahiferiz‎, ‎J‎. ‎(2019)‎. ‎On the Estimation of Extropy‎. Journal of Nonparametric Statistics‎, ‎31‎, ‎88-99‎. [DOI:10.1080/10485252.2018.1533133]

2. ‎Barlow‎, ‎R‎. ‎and Proschan‎, ‎F‎. ‎(1981)‎. Statistical Theory of Reliability and Life Testing‎, ‎Probability Model. ‎New York‎, ‎Holt‎, ‎Rinehart and Winnston‎.

3. ‎‎Cover‎, ‎T.M‎. ‎and Thomas‎, ‎J.A‎. ‎(2012)‎. ‎Elements of Information Theory‎. ‎John Wiley and Sons‎.

4. ‎Jahanshahi‎, ‎S.M.A.‎, ‎Zarei‎, ‎H‎. ‎and Khammar‎, ‎A.H‎. ‎(2019)‎. ‎On Cumulative Residual Extropy‎. ‎Probability in the Engineering and Informational Sciences‎, ‎34‎, ‎1-21‎.

5. ‎Jose‎, ‎J‎. ‎and Sathar‎, ‎E.A‎. ‎(2019)‎. ‎Residual Extropy of k-Record Values‎. ‎Statistics and Probability Letters‎, 146‎, ‎1-6‎. [DOI:10.1016/j.spl.2018.10.019]

6. ‎Krishnan‎, ‎A.S.‎, ‎Sunoj‎, ‎S.M‎. ‎and Nair‎, ‎N.U‎. ‎(2020)‎. ‎Some Reliability Properties of Extropy for Residual and Past Lifetime Random Variables‎. ‎Journal of the Korean Statistical Society‎, 49‎, ‎457-474‎. [DOI:10.1007/s42952-019-00023-x]

7. ‎Lad‎, ‎F.‎, ‎Sanfilippo‎, ‎G‎. ‎and Agro‎, ‎G‎. ‎(2015)‎. ‎Extropy‎: ‎Complementary Dual of Entropy‎. Statistical Science‎, 30‎, ‎40-58‎. [DOI:10.1214/14-STS430]

8. ‎Midhu‎, ‎N.N.‎, ‎Sankaran‎, ‎P.G‎. ‎and Nair‎, ‎N.U‎. ‎(2013)‎. ‎A Class of Distributions with the Linear Mean Residual‎ ‎Quantile Function and It's Generalizations‎. Statistical Methodology‎, 15‎, ‎1-24‎. [DOI:10.1016/j.stamet.2013.03.002]

9. ‎Nanda‎, ‎A.K.‎, ‎Sankaran‎, ‎P.G‎. ‎and Sunoj‎, ‎S.M‎. ‎(2014)‎. ‎Renyi's Residual Entropy‎: ‎A Quantile Approach‎. Statistics and Probability Letters‎, 85‎, ‎114-121‎. [DOI:10.1016/j.spl.2013.11.016]

10. ‎Noughabi‎, ‎H.A‎. ‎and Jarrahiferiz‎, ‎J‎. ‎(2020)‎. ‎Extropy of Order Statistics Applied to Testing Symmetry‎. Communications in Statistics-Simulation and Computation‎, ‎1-11‎. [DOI:10.1080/03610918.2020.1714660]

11. ‎Qiu‎, ‎G.‎, ‎Wang‎, ‎L‎. ‎and Wang‎, ‎X‎. ‎(2019)‎. ‎On Extropy Properties of Mixed Systems‎. ‎Probability in the Engineering and Informational Sciences‎, 33‎, ‎471-486‎. [DOI:10.1017/S0269964818000244]

12. ‎Qiu‎, ‎G‎. ‎(2019)‎. ‎Further Results on Quantile Entropy in the Past Lifetime‎. ‎Probability in the Engineering and‎ ‎Informational Sciences‎, ‎33‎, ‎146-159‎. [DOI:10.1017/S0269964818000062]

13. ‎Qiu‎, ‎G‎. ‎and Jia‎, ‎K‎. ‎(2018a)‎. ‎The Residual Extropy of Order Statistics‎. ‎Statistics and Probability Letters‎, 133‎, ‎15-22‎. [DOI:10.1016/j.spl.2017.09.014]

14. ‎Qiu‎, ‎G‎. ‎and Jia‎, ‎K‎. ‎(2018b)‎. ‎Extropy Estimators with Applications in Testing Uniformity‎. Journal of Non-parametric Statistics‎, 30‎, ‎182-196‎. [DOI:10.1080/10485252.2017.1404063]

15. ‎Qiu‎, ‎G‎. ‎(2017)‎. ‎The Extropy of Order Statistics and Record Values‎. Statistics and Probability Letters‎, 120‎, ‎52-60‎. [DOI:10.1016/j.spl.2016.09.016]

16. ‎Shaked‎, ‎M‎. ‎and Shanthikumar‎, ‎J‎. ‎(2007)‎. ‎Stochastic Orders‎. ‎Springer‎, ‎New York‎.

17. ‎Shannon‎, ‎C.E‎. ‎(1948)‎. ‎A Mathematical Theory of Communication‎. ‎The Bell System Technical Journal‎, 27‎, ‎379-423‎. [DOI:10.1002/j.1538-7305.1948.tb01338.x]

18. ‎Sunoj‎, ‎S.M‎. ‎and Sankaran‎, ‎P.G‎. ‎(2012)‎. ‎Quantile based Entropy Function‎. ‎Statistics and Probability Letters‎, 82‎, ‎1049-053‎. [DOI:10.1016/j.spl.2012.02.005]

19. ‎Sunoj‎, ‎S.M.‎, ‎Krishnan‎, ‎A.S‎. ‎and Sankaran‎, ‎P.G‎. ‎(2017)‎. ‎Quantile-based Entropy of Order Statistics‎. ‎Journal‎ ‎of the Indian Society for Probability and Statistics‎, ‎18‎, ‎1-17‎.

20. ‎Yang‎, ‎J.‎, ‎Xia‎, ‎W‎. ‎and Hu‎, ‎T‎. ‎(2018)‎. ‎Bounds on Extropy with Variational Distance Constraint‎. ‎Probability‎ ‎in the Engineering and Informational Sciences‎, ‎33‎, ‎1-19‎. [DOI:10.1017/S0269964818000098]

21. ‎Yu‎, ‎H‎. ‎L‎. ‎and Wang‎, ‎C.H‎. ‎(2013)‎. ‎Quantile-based Bayesian Maximum Entropy Approach for Spatiotemporal Modeling of Ambient Air Quality Levels‎. ‎Environmental Science and Technology‎, ‎47‎, ‎1416-1424‎. [DOI:10.1021/es302539f]