Benjamin, R. and Guttman, I. (1986). Statistical inference for P(Y<X), Technometrics, 28(3),
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9 Sobel, M. and Tischendrof, J.A. (1959). Acceptance Sampling with new life test objectives, Proceedings of fifth National Symposium on Reliability and Quality Control, Philadelphia, Pennsylvania, Srinivasa Rao, B. (2010). Software Reliability and Quality Control Methods based on Half logistic distribution, unpublished Ph.D thesis awarded by Acharya Nagarjuna University. Srinivasa Rao, G. (2001). Some problems of Statistical inference with applications in log-logistic distribution, Unpublished Ph.D. thesis awarded by Acharya Nagarjuna University. Srinivasa Rao, G. and Kantam, R.R.L. (2010a). Acceptance sampling plans from truncated life tests based on the log-logistic distribution for percentiles, Economic Quality Control, 25(2), Srinivasa Rao, G. and Kantam, R.R.L. (2010b). Estimation of reliability in multicomponent stress strength model: log-logistic distribution, Electronic Journal of Applied Statistical Analysis, 3(2), Srinivasa Rao, G., Ghitany, M.E. and Kantam, R.R.L. (2008). Acceptance sampling plans for Marshall-Olkin extended Lomax distribution. International Journal of Applied Mathematics, 21(2), Srinivasa Rao, G., Ghitany, M.E. and Kantam, R.R.L. (2009a). Marshall-Olkin extended Lomax distribution: an economic reliability test plan, International Journal of Applied Mathematics, 22(1), Srinivasa Rao, G., Ghitany, M.E. and Kantam, R.R.L. (2009b). Reliability Test Plans for Marshall-Olkin extended exponential distribution, Applied Mathematical Sciences, 3(55), Sultan, K. S. (2007). Order statistics from the generalized exponential distribution and applications, Communications in Statistics-Theory and Methods, 36, Surles, J.G. and Padgett, W.J. (1998). Inference for P( Y X ) in the Burr type X model, Journal of Applied Statistical Sciences, 7, ix
10 Surles, J.G. and Padgett, W.J. (2001). Inference for reliability and stress-strength for a scaled Burr type X distribution, Lifetime Data Analysis, 7, Tiku, M. L. (1967). Estimating the mean and standard deviation from a censored normal sample, Biometrika, 54, Tiku, M.L. and Suresh, R.P. (1992). A new method of estimation for location and scale parameters, J. Statist. Plann & Inf., 30, Tiku, M.L., Tan, W.Y. and Balakrishnan, N. (1986). Robust Inference, Marcel Dekker, INC, New York. Tong, H. (1977). On the estimation of P( Y X ) for exponential families, IEEE Transactions on Reliability, 26, Travadi, R.J. and Ratani, R.T. (1990). On estimation of reliability function for inverse Guassian distribution with known coefficient of variation, IAPQR Transactions, 5, Treyer, V. N. (1964). Doklady Acad, Nauk, Belorus, U.S.S.R. Tsai, T.R., and Wu, S.J. (2006). Acceptance sampling based on truncated life tests for generalized Rayleigh distribution, Journal of Applied Statistics 33, Voda, V.Gh. (1972). On the inverse Rayleigh distributed random variable, Rep. Statist. App. Res., JUSE, 19, Wood, A. (1996). Predicting software reliability, IEEE Transactions on Software Engineering, 22, Wu, C.J. and Tsai, T.R. (2005). Acceptance sampling plans for Birnbaum Saunders distribution under truncated life tests, International Journal of Reliability, Quality and Safety Engineering 12, Yamada, S., Ohba, M. and Osaki, S. (1983). S-shaped reliability growth modeling for software error detection, IEEE Transactions on Reliability, 12, x
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