Cite

Eryılmaz S. 2017. A new class of bivariate lifetime distributions. Communications in Statistics-Theory and Methods. Vol. 46(24), 12324-12335. Search in Google Scholar

Marshall A.W., Olkin I. 1997. A new method of adding a parameter to a family of distributions with application to the exponential and Weibull families, Biometrika 84 641–65210.1093/biomet/84.3.641 Search in Google Scholar

Li X., Zuo M.J. 2004. Preservation of stochastic orders for random minima and maxima with applications, Nav. Res. Logist., 51, 332-344. Search in Google Scholar

Ahmad I., Kayid M. 2007. Reversed preservation of stochastic orders for random minima and maxima with applications, Statistical Papers, 48, 283-293. Search in Google Scholar

Kundu D., Gupta R.D. 2014.On bivariate Weibull-geometric distribution, Journal of Multivariate Analysis, 123, 19-29. Search in Google Scholar

Miaomiao Y., Yinghui T., Wenqing W., Jie Z. 2014. Optimal order-replacement policy for a phase-type geometric process model with extreme shocks. Applied Mathematical Modelling. Vol: 38. 4323–433210.1016/j.apm.2014.02.010 Search in Google Scholar

Haijun L. 2003. Association of multivariate phase-type distributions, with applications to shock models. Statistics & Probability Letters Vol:64, 381–392. Search in Google Scholar

Mai J.F., Scherer M. and Shenkman N. 2013. Multivariate geometric distributions, (logarithmically) monotone sequences, and infinitely divisible laws. Journal of Multivariate Analysis 115 457–480. Search in Google Scholar

Arnold B.C. 1975. A characterization of the exponential distribution by multivariate geometric compounding, Sankhy¯a: The Indian Journal of Statistics 37 (1) 164–173. Search in Google Scholar

Marshall A.W., Olkin I. 1967. A multivariate exponential distribution, Journal of the American Statistical Association 62 (317) 30–44. Search in Google Scholar

Marshall A.W., Olkin I. 1995. Multivariate exponential and geometric distributions with limited memory, Journal of Multivariate Analysis 53 110–125. Search in Google Scholar

Nair N.U., Asha G. 1997. Some classes of multivariate life distributions in discrete time, Journal of Multivariate Analysis 62 181–189. Search in Google Scholar

Jayakumar K. and Mundassery D.A. 2007. On Bivariate Geometric Distribution. Statistica. Vol. 67 (4). 389–404. Search in Google Scholar

Krishna H. and Singh P. 2009. A Bivariate Geometric Distribution with Applications to Reliability.10.1080/03610920802364096 Search in Google Scholar

Klein, M. 1962. Inspection-maintenance-replacement schedules under Markovian deterioration. Management Science, V. 9, No. 1, pp. 25-32. Search in Google Scholar

Barlow R.E. and Proschan F. 1965. Mathematical theory of reliability. John Wiley& Sons, Inc., New York, NY, 1965. Search in Google Scholar

eISSN:
1339-0015
Language:
English