[1] Ahmadi, J. and Doostparast, M., Bayesian estimation and prediction for some life distributions based on record values, Statistical Papers 47(2006), 373–392.
[2] Ahmadi, J., Doostparast, M. and Parsian, A., Estimation and prediction in a two exponential distribution based on k-record values under LINEX loss function, Commun. Statist. Theor. Meth. 34(4)(2005), 795 – 805.
[3] AL-Hussaini, E.K., Predicting observables from a general class of distribu-tions, J. Statist. Plann. Inference 79(1999), 79-91
[4] Ali Mousa, M.A.M., Jaheen, Z.F. and Ahmad, A.A., Bayesian Estimation, Prediction and Characterization for the Gumbel Model Based on Records, Statistics 36(1)(2002), 65 - 74.
[5] Arnold, B.C., Balakrishnan, N. and Nagaraja, H.N., Records, John Wiley, New York, 1998.
[6] Berger, J.O., Statistical Decision Theory and Bayesian Analysis, 2nd Ed, New York: Springer-Verlag, 1985.
[7] Berred, M., k-record values and the extreme-value index, J. Statist. Plann. Inference 45(1995), 49 - 63.
[8] Chandler, K.N., The distribution and frequency of record values, J. R. Stat. Soc., Series B. 14(1952), 220 - 228.
[9] Danielak, K. and Raqab, M.Z., Sharp upper bounds for expectations of k-th record spacings from restricted families, Stat. and Prob. Lett. 64(2004a), 175 - 187.
[10] Danielak, K. and Raqab, M.Z., Sharp upper bounds for expectations of k-th record increments, Aust. Newsland, J. Stat.46(2004b), 665 - 673.
[11] Deheuvels, P. and Nevzorov, B., Limit laws for k-record times, J. Statist. Plann. Inference 38(1994), 279 – 307.
[12] Dziubdziela, W., Kopocinski, B., Limiting properties of the k-th record val-ues, Zastosowania Matematyki. 15(1976), 187–190.
[13] Fashandi, M. and Ahmadi, J., Series approximations for the means of k-records, Appl. Math. Comput. 174(2006), 1290–1301.
[14] Glick, N., Breaking records and breaking boards, Am. Math. Month.85(1978), 2 - 26.
[15] Hofmann, G. and Balakrishnan, N., Fisher Information in k-records, Annals of the Institute of Statistical Mathematics 56(2004), 383 – 396.
[16] Kamps, U., A Concept of Generalized Order Statistics. B.G. Teubner, Stuttgart, 1995.
[17] Malinowska, I. and Szynal, D., On a family of Bayesian estimators and predictors for Gumbel model based on the k-th lower record, Applicationes Mathematicae 31(1)(2004), 107 – 115.
[18] Nevzorov, V., Records: Mathematical Theory. Translation of Mathematical Monographs, 194, Amer. Math. Soc. Providence, RI. USA, 2001.
[19] Resnick, S.I., Record values and Maxima. Ann. Probab. 1(1973), 650 - 662.
[20] Samaniego, F.J. and Whitaker, L.R., On estimating popular characteris-tics from record breaking observations I. Parametric results. Naval Research Logistics Quarterly 33(1986), 531 - 543.
[21] Shorrock, R.W., Record values and inter-record times, J. Appl. Probab. 10(1973), 543 - 555.
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