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AUTHORS' REJOINDER

Published online by Cambridge University Press:  13 August 2013

N. Balakrishnan  and
Peng Zhao
N. Balakrishnan
Affiliation:
Department of Mathematics and Statistics, McMaster University, Hamilton, Ontario, CanadaL8S 4K1; Department of Statistics, King Abdulaziz University, Jeddah, Saudi Arabia E-mail: [email protected]
Peng Zhao
Affiliation:
School of Mathematics and Statistics, Jiangsu Normal University, Xuzhou 221116, China E-mail: [email protected]
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Extract

First of all, we express our sincere thanks to all the discussants for their valuable comments and suggestions as well as for their own significant contributions to the area of order statistics in general, and to the topic of stochastic comparison in particular. We shall now provide our response to the comments and suggestions of all the discussants.

Type
Research Article
Information
Probability in the Engineering and Informational Sciences , Volume 27 , Issue 4 , October 2013 , pp. 467 - 469
Copyright
Copyright © Cambridge University Press 2013 

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References

1.Boland, P.J., Hu, T., Shaked, M. & Shanthikumar, J.G. (2002). Stochastic ordering of order statistics II. In Dror, M., LiEcuyer, P., Szidarovszky, F. (eds.), Modeling of Stochastic Theory, Methods, and Application, Boston: Kluwer, Academic Publishers, pp. 607–623.Google Scholar
2.Fischer, T., Balakrishnan, N. & Cramer, E. (2008). Mixture representation for order statistics from INID progressive censoring and its applications. Journal of Multivariate Analysis 99: 1999–2015.CrossRefGoogle Scholar
3.Kochar, S.C. & Xu, M. (2011). Stochastic comparisons of spacings from heterogeneous samples. In Wells, M.T. and Sengupta, A. (eds.), Advances in Directional and Linear Statistics, New York: Springer-Verlag, pp. 113–129.CrossRefGoogle Scholar
4.Marshall, A.W. & Olkin, I. (1979). Inequalities: Theory of Majorization and its Applications. New York: Academic Press.Google Scholar
5.Marshall, A.W., Olkin, I. & Arnold, B.C. (2011). Inequalities: Theory of Majorization and its Applications. New York: Springer-Verlag.CrossRefGoogle Scholar
6.Navarro, J. (2007). Tail hazard rate ordering properties of order statistics and coherent systems. Naval Research Logistics 54: 820–828.CrossRefGoogle Scholar
7.Proschan, F. & Sethuraman, J. (1976). Stochastic comparisons of order statistics from heterogeneous populations, with applications in reliability. Journal of Multivariate Analysis 6: 608–616.CrossRefGoogle Scholar
8.Zhao, P. & Li, X. (2013). Ordering properties of convolutions from heterogeneous populations: A review on some recent developments. Communications in Statistics-Theory and Methods (to appear).Google Scholar