Beghin, L., Nieddu, L. and Orsingher, E. (2001). Probabilistic analysis of the telegrapher's process with drift by means of relativistic transformations. J. Appl. Math. Stoch. Anal.
Ben Cheikh, Y. (1997). Decomposition of the Bessel functions with respect to the cyclic group of order n. Matematiche
Bicout, D. J., Berezhkovskii, A. M. and Weiss, G. H. (1998). Turnover in the mean survival time for a particle moving between 2 traps. Phys. A
Cesarano, C. and Di Crescenzo, A. (2001). Pseudo-Bessel functions in the description of random motions. In Proc. Workshop Advanced Special Functions and Integration Methods, Melfi, 18–23 June 2000, eds. Dattoli, G., Srivastava, H. M. and Cesarano, C.. Aracne, Rome, pp. 221–226.
Di Crescenzo, A. (1999). A probabilistic analogue of the mean value theorem and its applications to reliability theory. J. Appl. Prob.
Di Crescenzo, A. (2001). Exact transient analysis of a planar random motion with three directions. To appear in Stoch. Stoch. Rep.
Di Crescenzo, A. and Pellerey, F. (2000). Stochastic comparison of wear processes characterized by random linear wear rates. In 2nd Internat. Conf. Math. Methods Reliability Abstracts' Book, Vol. 1, eds Nikulin, M. and Limnios, N.. Université Victor Segalen, Bordeaux, pp. 339–342.
Di Crescenzo, A. and Pellerey, F. (2001). On prices' evolutions based on alternating random processes. Submitted.
Foong, S. K. (1992). First-passage time, maximum displacement, and Kac's solution of the telegrapher equation. Phys. Rev. A
Foong, S. K. and Kanno, S. (1994). Properties of the telegrapher's random process with or without a trap. Stoch. Proc. Appl.
Goldstein, S. (1951). On diffusion by discontinuous movements and the telegraph equation. Quart. J. Mech. Appl. Math.
Kac, M. (1974). A stochastic model related to the telegrapher's equation. Rocky Mountain J. Math.
Kolesnik, A. (1998). The equations of Markovian random evolution on the line. J. Appl. Prob.
Masoliver, J. and Weiss, G. H. (1992). First passage times for a generalized telegrapher's equation. Phys. A
Masoliver, J. and Weiss, G. H. (1993). On the maximum displacement of a one-dimensional diffusion process described by the telegrapher's equation. Phys. A
Masoliver, J., Lindenberg, K. and Weiss, G. H. (1989). A continuous-time generalization of the persistent random walk. Phys. A
Orsingher, E. (1990). Probability law, flow function, maximum distribution of wave-governed random motions and their connections with Kirchhoff's laws. Stoch. Proc. Appl.
Orsingher, E. (1990). Random motions governed by third-order equations. Adv. Appl. Prob.
Orsingher, E. (1995). Motions with reflecting and absorbing barriers driven by the telegraph equation. Random Operat. Stoch. Equat.
Orsingher, E. and Bassan, B. (1992). On a 2n-valued telegraph signal and the related integrated process. Stoch. Stoch. Rep.
Shaked, M. and Shanthikumar, J. G. (1990). Reliability and maintainability. In Stochastic Models (Handbook in Operat. Res. Management Sci. 2), eds Heyman, D. P. and Sobel, M. J.. North-Holland, Amsterdam, pp. 653–713.