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International Journal of Statistika and Mathematika, ISSN: 2277- 2790 E-ISSN: 2249-8605

Volume 4, Issue 3, 2013 pp 81-89

Research Article

Exact Moments of Lower Generalized Order Statistics from Exponentiated Weibull Distribution and Its Characterization

R.U. Khan, Anamika Kulshrestha and D. Kumar

Department of Statistics and Operations Research, Aligarh Muslim University, Aligarh-202 002, Uttar Pradesh, INDIA.


Academic Editor: Dr. Dase R.K.

 

Linked References
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  3. Athar, H., Khan, R.U. and Anwar, Z. (2010): Exact moments of lower generalized order statistics from power function distribution. Calcutta Statist. Assoc. Bull., 62, 245-246.
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  7. Kamps, U. (1995):  A concept of generalized order statistics.  B.G. Teubner Stuttgart.
  8. Khan, R.U. and Kumar, D. (2010): On moments of generalized order statistics from exponentiated Pareto distribution and its characterization. Appl. Math. Sci. (Ruse), 4, 2711-2722.
  9. Khan, R.U. and Kumar, D. (2011): Expectation identities of lower generalized order statistics from generalized exponential distribution and a characterization. Math. Methods Statist., 20, 150-157.
  10. Khan, R.U., Anwar, Z. and Athar, H. (2008):  Recurrence relations for single and product moments of generalized order statistics from exponentiated Weibull distribution. Aligarh J. Statist., 28, 37-45.
  11. Mbah, A.K. and Ahsanullah, M. (2007):  Some characterization of the power function distribution based on lower generalized order statistics. Pakistan J. Statist., 23, 139-146.
  12. Mudholkar, G.S. and Hutson, A.D. (1996): The exponentiated Weibull family: some properties and a flood data application. Comm. Statist. Theory Methods, 25, 3059-3083.
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  16. Pawlas, P. and Szynal, D. (2001): Recurrence relations for single and product moments of lower generalized order statistics from the inverse Weibull distribution. Demonstratio Math., XXXIV, 353-358.
  17. Ruiz, S. M. (1996):  An algebraic identity leading to Wilson’s theorem.  Math. Gaz., 80, 579-582.
 
 
 
 
 
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