References
- Arnolda, B.C., Straussa, D. (1988). Bivariate distributions with exponential conditionals. J. Am. Stat. Assoc. 83:522–527.
- Awada, A.M., Azzamb, M.M., Hamdan, M.A. (1981). Some inference results on P(X < Y) in the bivariate exponential model. Commun. Stat. Theory Methods 10:2515–2525.
- Balakrishnan, N., Lai, C.D. (2009). Continuous Bivariate Distributions (2nd ed.). New York: Springer.
- Church, J.D., Harris, B. (1970). The estimation of reliability from stress strength relationships. Technometrics 12:49–54.
- Diawaraa, N., Carpenter, M. (2010). Mixture of bivariate exponential distributions. Commun. Stat. Theory Methods 39:2711–2720.
- Dolati, A., Amini, M., Mirhosseini, S.M. (2014). Dependence properties of bivariate distributions with proportional (reversed) hazards marginals. Metrika 77:333–347.
- Genest, C., Rémillard, B., Beaudoin, D. (2008). Goodness-of-fit tests for copulas: a review and a power study. Insur.: Math. Econ. 42:199–213.
- Gupta, R.D., Kundu, D. (1999). Generalized exponential distributions. Aust. N. Z. J. Stat. 41:173–188.
- Holland, P.W., Wang, Y.J. (1987). Dependence functions for continuous bivariates densities. Commun. Stat. Theory Methods 16(3):863–876.
- Joe, H. (1997). Multivariate Models and Dependence Concepts. London: Chapman Hall.
- Jones, M.C. (2009). Kumaraswamy’s distribution: a beta-type distribution with some tractability advantages. Stat. Methodol. 6:70–91.
- Kozubowskia, T.J., Panorska, A.K. (2008). A mixed bivariate distribution connected with geometric maxima of exponential variables. Commun. Stat. Theory Methods 37:2903–2923.
- Kumaraswamy, P. (1980). Generalized probability density-function for double-bounded random-processes. J. Hydrol. 46:79–88.
- Nelsen, R.B. (2006). An Introduction to Copulas (2nd ed.) New York: Springer.
- Pillai, R.N., Jayakumar, K. (1995). Discrete Mittag-Leffler distributions. Stat. Probab. Lett. 23:271–274.
- Shaked, M., Shantikumar, G. (2007). Stochastic Orders. New York: Springer.