Estimation of parameters of Misclassified Size Biased Discrete Lindley Distribution

References

• Akman, O. (1997). Bayes computation for reliability estimation. IEEE Transactions on Reliability 46:52–55.
   Google Scholar
• Alshunnar, F. S., Raqab, M. Z., Kundu, D. (2010). On the comparison of the Fisher information of the log-normal and generalized Rayleigh distributions. Journal Applied Station 37:391–404.
   Google Scholar
• Anker, M. (1997). The effect of misclassification error on reported cause—specific mortality fractions from verbal autopsy. International Journal of Epidemology 26:1090–1096.
   Google Scholar
• Bakoucha, H. S., Jazib, M. A., Nadarajah, S. (2014). A new discrete distribution. Statistics 48:200–240.
   Google Scholar
• Bashir, S., Ahmad, M. (2014). Record values from size-biased Pareto distribution and a characterization. International Journal of Engineering Research and General Science 2:101–109.
   Google Scholar
• Deniz, E. G. (2010). Another generalization of the geometric distribution. Test 19:399–415.
   Google Scholar
• Fisher, R. A. (1934). The effects of methods of ascertainments upon the estimation of frequencies. Annalen Eugenics 6:13–25
   Google Scholar
• German, P. (1923). The Europer red mites in Connecticut apple orchards, Connecticut Agricultural Experimental Station Bulletin 252:103–125.
   Google Scholar
• Ghitany, M. E., Alqallaf, F., Al-Mutairi, D. K., Husain, H. A. (2011). A two-parameter weighted Lindley distribution and its applications to survival data. Mathematical Computer Simulation 81:1190–1201.
   Google Scholar
• Gradshteyn, I. S., Ryzhik, I. M. (2007). Table of Integrals, Series, and Products. 7th ed.. San Diego, CA: Academic Press.
   Google Scholar
• Gupta, R. D., Kundu, D. (2009). A new class of weighted exponential distributions. Statistics 43:621–634.
   Google Scholar
• Jazi, M. A., Lai, C. D., Alamatsaz, M. H.. (2010). A discrete inverse Weibull distribution and estimation of its parameters. Statistics Methodology 7:121–132.
   Google Scholar
• Khan, M. S. A., Khalique, A., Abouammoh, A. M. (1989). On estimating parameters in a discrete Weibull distribution. IEEE Transactions Reliability 38:348–350
   Google Scholar
• Krishna, H., Pundir, P. S. (2009). Discrete Burr and discrete Pareto distributions. Statistics Methodology 6:177–188
   Google Scholar
• Kulasekera, K. B. (1994). Approximate mles of the parameters of a discrete Weibull distribution with type-I censored-data. Microelectronics Reliability 34:1185–1188
   Google Scholar
• Lindley, D. V. (1980). Approximate Bayes method. Trabajos de Estadistica 31:223–237.
   Google Scholar
• Lindley, D. V. (1958). Fiducial distributions and Bayes’ theorem. Journal R. Statistics Society B 20:102–107.
   Google Scholar
• Mir, K. A., Ahmad, M. (2009). Sized biased distributions and their applications. Pakistan Journal of Statistics 25:283–294.
   Google Scholar
• Nakagawa, T., Osaki, S. (1975). Discrete Weibull distribution. IEEE Transactions Reliability 24:300–301.
   Google Scholar
• Patil, G. P., Rao, C. R. (1978). Weighted distributions and size-biased sampling with applications to wildlife populations and human families. BIOMETRICS 34:179–189.
   Google Scholar
• Patil, G. P., Ord, J. K. (1975). On size biased sampling and related form invariant weighted distributions. Sankhya 38:48–61.
   Google Scholar
• Pradhan, B., Kundu, D. (2011). Bayes estimation and prediction of the two-parameter gamma distribution. Journal of Statistical Computation and Simulation 81:1187–1198.
   Google Scholar
• Shaban, S. A., Boudrissa, N. A. (2007). The weibull length biased Distribution–properties and estimation. InterStat 2:1–26.
   Google Scholar
• Stein, W. E., Dattero R. (1984). A new discrete Weibull distribution. IEEE Transactions Reliability 33:196–197
   Google Scholar
• Trivedi, B. S., Patel, M. N. (2015). Estimation in misclassified size-biased log series distribution. Mathematical Theory and Modeling 5:128–135.
   Google Scholar
• Trivedi, B. S., Patel, M. N. (2013). Misclassified size biased generalized negative binomial distribution. Mathematics and Statistics 1:74–85
   Google Scholar
• Wahed, A. S. (2006). Bayesian inference using burr model under asymmetric loss function: An application to carcinoma survival data. Journal of Statistical Research 40:4–57.
   Google Scholar
• Wang, C. H., Sheu, S. H. (2001). The effects of the warranty cost on the imperfect EMQ model with general discrete shift distribution. Production Planning Control 12:621–628.
   Google Scholar