Cite

1. Aitchison, I.: On the distribution of a positive random variable having a discrete probability mass at origin, Journal of the American Statistical Associations, vol. 50, pp. 901−908, 195510.1080/01621459.1955.10501976Search in Google Scholar

2. Bartlett, M. S.: The spectral analysis of point processes, Journal Royal Statistical Society, Series B 25, pp. 264−296, 196310.1111/j.2517-6161.1963.tb00508.xSearch in Google Scholar

3. Cox, D.R. and Lewis, P.A.W.: The Statistical Analysis of Series of Events, Methuen, NewYork, John Wiley, 1966.10.1007/978-94-011-7801-3Search in Google Scholar

4. Deshapande, J. V. and Kochar, S.C.: Aspects in positive ageing, Journal of Applied Probability, 23, pp. 748−758, 198610.2307/3214012Search in Google Scholar

5. Ghai, G.L. and Mi, J.: Mean residual life and its association with failure rate, IEEE Transactions on Reliability, vol. 48, No. 3, pp. 262−266, 199910.1109/24.799897Search in Google Scholar

6. Girtler, J.: Application of theory of semi-Markov processes to determining distribution of probabilistic process of marine accidents resulting from collision of ships. Polish Martime Research 1(81) 2014, vol.2110.2478/pomr-2014-0002Search in Google Scholar

7. Girtler J., Kitowski Z.:, Kuriata A.: Safety of ship at sea (in Polish), WKiŁ, Warszawa 1995Search in Google Scholar

8. Girtler J. : Availability of sea transport means. Archives of Transport, Polish Academy of Sciences Committee of Transport, Quarterly, vol. 9, pp. 3-4, Warsaw 1997Search in Google Scholar

9. Girtler J. : Possibility of marine diesel engines. Journal of Polish CIMAC, No. 1 vol. 4, Gdańsk 2009Search in Google Scholar

10. Guess, F. and Proschan, F.: Mean Residual Life: Theory and Applications, Handbook of Statistics, Editors: Krishnaiah, P.R. and Rao, C.R., Elsevier Science Publishers, Amsterdam, vol. 7, pp. 215−224, 198810.1016/S0169-7161(88)07014-2Search in Google Scholar

11. Hall, W.J. and Wellner, J.A.: Mean residual life, Statistics and Related Topics, Eds. Csorgo J.N., Rao J.N.K. and Saleh A.K. Md, E., North Holland, Amsterdam, pp. 169−184, 1981 Search in Google Scholar

12. Jayade, V. P. and Parasad, M. S.: Estimations of parameters of mixed failure time distribution, Communications Statistics, Theory and Method, vol. 19, pp. 4667−4677, 199610.1080/03610929008830466Search in Google Scholar

13. Kale, B. K. and Muralidharan, K.: Optimal estimating equations in mixture distributions accommodating instantaneous or early failures, Journal Indian Statistical Associations, vol. 38, pp. 317−329, 2000Search in Google Scholar

14. Kleyle, R.M. and Dahiyam R.L.: Estimation of parameters of mixed failure time distribution from censored data, Communications Statistics, Theory and Method, vol. 4, pp. 873−882, 197510.1080/03610927508827297Search in Google Scholar

15. Knopik, L.: Mixture of distributions as a lifetime distribution of a technical object, Scientific Problems of Machines Operation and Maintenance, vol. 45, 2(165), pp. 53−60, 2010Search in Google Scholar

16. Knopik, L.: Model for instantaneous failures, Scientific Problems of Machines Operation and Maintenance vol. 46, 2(166), pp. 37−48, 2011Search in Google Scholar

17. Knopik, L.: Statistical analysis of failures, Journal of Polish CIMAC, diagnosis, reliability and safety, vol. 7, No. 2, pp. 91−96, 2012Search in Google Scholar

18. Knopik, L.: Model of profit improvement in maintenance system, Journal of Polish CIMAC, diagnosis, reliability and safety, vol. 7, No. 2, pp. 91−96, 2013Search in Google Scholar

19. Lewis, P.A.W.: A branching Poisson process model for the analysis of computer failure patterns, Journal Royal Statistical Society, B 26, pp. 398−456, 196310.1111/j.2517-6161.1964.tb00573.xSearch in Google Scholar

20. Muralidharan, K.: Test for mixing proportion in mixture of a degenerate and exponential distributions, Journal Indian Statistical Associations, vol. 37, pp. 105−119, 1999Search in Google Scholar

21. Muralidharan, K.: The UMVUE and Bayes estimate of reliability of mixed failure time distribution, Communications Statistics, Simulation Computer, vol. 29, No. 2, pp. 603−158, 200010.1080/03610910008813630Search in Google Scholar

22. Muralidharan, K. and Kale B.K.: Modified gamma distribution with singularity at zero, Communications Statistics, Simulation Computer, vol. 31, No. 1, pp. 143−158, 200210.1081/SAC-9687286Search in Google Scholar

23. Muralidharan, K. and Lathika, P.: Analysis of instantaneous and early failures in Weibull distribution, Metrika vol. 64, pp. 305−316, 200610.1007/s00184-006-0050-2Search in Google Scholar

eISSN:
2083-7429
Language:
English
Publication timeframe:
4 times per year
Journal Subjects:
Engineering, Introductions and Overviews, other, Geosciences, Atmospheric Science and Climatology, Life Sciences