Inference procedures in some bivariate exponential models under hybrid random censoring

Statistical Papers

Volumn 38, Issue 2, 1997, Pages 167-189

  Hanagal, David D ^a  

^a UNIVERSITY OF PUNE   (India)

Author keywords

BVE; Fisher information; Hybrid random censoring; Independence; Large sample tests; MLE; Simultaneous failures; Stress passing; Symmetry; Uncorrelatedness

Indexed keywords

EID: 0642311087     PISSN: 09325026     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02925222     Document Type: Article

References (18)

1. Block, H. W. and Basu, A. P. (1974). A continuous bivariate exponential extension. Journal of the American Statistical Association, 69, 1031-37.
2. Chen Shu - Mei and Bhattacharrya, G. K. (1988). Exact confidence bounds for an exponential parameter under hybrid censoring. Comm. Statistics, Theory - Methods, 17(6), 1857-70.
3. Ebrahimi, N. (1990). Estimating the parameter of an exponential distribution from hybrid life test. Journal of Statistical Planning and Inference, 23, 255-61.
4. Ebrahimi, N. (1992). Prediction Intervalls for future failures in the exponential distribution under hybrid censoring, IEEE Tran. on Relliability, 41, 127-32.
5. Epstein, B. (1954). Truncated life tests in the exponential case. Annals of Mathematical Statistics, 25, 555-64.
6. Fairbanks, K., Madson, R. and Dykstra (1962). A confidence interval for an exponential parameter from a hybvrid life test. Journal of the American Statistical Association, 77, 137-40.
7. Freund, J.E. (1961). A bivariate extension of the exponential distribution. Journal of the American Statistical Association, 56, 971-77.
8. Hanagal, D. D. (1992a). Some inference results in bivariate exponential distributions based on censored samples. Comm. Statistics, Theory Methods, 21(5), 1273-95.
9. Hanagal, D.D. (1992b). Some inference results in modified Freund's bivariate exponential distribution. Biometrical Journal, 34(6), 745-56.
10. Hanagal, D.D. (1992c). Inference results in some bivariate exponential models based on censoring. Proceedings of the symposium on Statistical Inference held at Trivendrum, India during June 17-19, 1992. Centre for Mathematical Sciences, India, 23, 83-92.
11. Hanagal, D. D. and Kale, B.K. (1991a). Large sample tests of independence for an absolutely continuous bivariate exponential distribution. Comm. Statistics, Theory -Methods, 20, 1301-13.
12. 3 in the bivariate exponential distribution. Statistics and Probability Letters, 12, 311-13.
13. Hanagal, D. D. and Kale, B. K. (1992). Large sample tests for testing symmetry, and independence in some bivariate exponential models. Comm. Statistics, Theory -Methods, 21, 2625-43.
14. Leurgans, S., Tsai Wei-Van and Crowley, T. (1972). Freund's bivariate exponential distribution and censoring. I.M.S. Lecture Notes, Monographn Ser. Vol. 2, 230-242.
15. Marshall, A.W. and Olkin, I. (1967). A multivariate exponential distribution. Journal of the American Statistical Association, 62, 30-44.
16. MIL-STD-781C (1977). Reliability Design Qualifications and Production Acceptance Tests, Exponential Distribution, Washington, D.C., U.S. Government Printing Office.
17. Proschan, F. and Sullo, P. (1974). Estimating the parameters of bivariate exponential distributions in several sampling situations. Reliability and biometry eds. F. Proschan and R.J. Serfling, Philadelphia : SIAM, 423-40.
18. Rao, C. R. (1973). Linear Statistical Inference and Its Applications : 2nd Edition. Wiley Eastern Ltd.