Abate J. and Whitt W. (1995). Numerical inversion of Laplace transforms of probability distributions. ORSA J. Comput. 7, 36–43.
Çinlar E. (1977). Shock and wear models and Markov additive processes. In Theory and Application of Reliability: with Emphasis on Bayesian and Nonparametric Methods, eds Shimi I. N. and Tsokos C. P., Academic Press, New York, pp. 193–214.
Esary J. D., Marshall A. W. and Proschan F. (1973). Shock models and wear processes. Ann. Prob. 1, 627–649.
Igaki N., Sumita U. and Kowada M. (1995). Analysis of Markov renewal shock models. J. Appl. Prob. 32, 821–831.
Kharoufeh J. P. (2003). Explicit results for wear processes in a Markovian environment. Operat. Res. Lett. 31, 237–244.
Kiessler P. C., Klutke G.-A. and Yang Y. (2002). Availability of periodically inspected systems subject to Markovian degradation. J. Appl. Prob. 39, 700–711.
Klutke G.-A. and Yang Y. (2002). The availability of inspected systems subject to shocks and graceful degradation. IEEE Trans. Reliab. 51, 371–374.
Klutke G.-A., Wortman M. and Ayhan H. (1996). The availability of inspected systems subject to random deterioration. Prob. Eng. Inf. Sci. 10, 109–118.
Nakagawa T. (1979). Replacement problem of a parallel system in random environment. J. Appl. Prob. 16, 203–205.
Råde J. (1976). Reliability systems in random environment. J. Appl. Prob. 13, 407–410.
Shanthikumar J. G. and Sumita U. (1983). General shock models associated with correlated renewal sequences. J. Appl. Prob. 20, 600–614.
Skoulakis G. (2000). A general shock model for a reliability system. J. Appl. Prob. 37, 925–935.