Bartlett, M. S. (1957). Some problems associated with random velocity. Publ. Inst. Statist. Univ. Paris
Bartlett, M. S. (1978). A note on random walks at constant speed. Adv. Appl. Prob.
Bogachev, L. and Ratanov, N. (2011). Occupation time distributions for the telegraph process. Stoch. Process. Appl.
Cane, V. R. (1967). Random walks and physical processes. Bull. Internat. Statist. Inst.
Cane, V. R. (1975). Diffusion models with relativity effects. In Perspectives in Probability and Statistics, Applied Probability Trust, Sheffield, pp. 263–273.
Di Crescenzo, A. (2001). On random motions with velocities alternating at Erlang-distributed random times. Adv. Appl. Prob.
Di Crescenzo, A. and Martinucci, B. (2010). A damped telegraph random process with logistic stationary distribution. J. Appl. Prob.
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. Process. Appl.
Goldstein, S. (1951). On diffusion by discontinuous movements, and on the telegraph equation. Quart. J. Mech. Appl. Math.
Kabanov, Yu. M. (1993). Probabilistic representation of a solution of the telegraph equation. Theory Prob. Appl.
Kac, M. (1974). A stochastic model related to the telegrapher's equation. Rocky Mountain J. Math.
Kaplan, S. (1964). Differential equations in which the Poisson process plays a role. Bull. Amer. Math. Soc.
Kisyński, J. (1974). On M. Kac's probabilistic formula for the solution of the telegraphist's equation. Ann. Polon. Math.
Kolesnik, A. (1998). The equations of Markovian random evolution on the line. J. Appl. Prob.
Kolesnik, A. D. (2012). Moment analysis of the telegraph random process. Bull. Acad. Ştiinţe Ripub. Moldova Math. 1 (68), 90–107.
Kolesnik, A. D. and Ratanov, N. (2013). Telegraph Processes and Option Pricing. Springer, Heidelberg.
Masoliver, J. and Weiss, G. H. (1992). First passage times for a generalized telegrapher's equation. Physica A
Masoliver, J. and Weiss, G. H. (1993). On the maximum displacement of a one-dimensional diffusion process described by the telegrapher's equation. Physica A
Pinsky, M. A. (1991). Lectures on Random Evolution. World Scientific, River Edge, NJ.
Prudnikov, A. P., Brychkov, Yu. A. and Marichev, O. I. (1986). Integrals and Series. Supplementary Chapters. Nauka, Moscow (in Russian).
Ratanov, N. E. (1997). Random walks in an inhomogeneous one-dimensional medium with reflecting and absorbing barriers. Theoret. Math. Phys.
Ratanov, N. E. (1999). Telegraph evolutions in inhomogeneous media. Markov Process. Relat. Fields
Stadje, W. and Zacks, S. (2004). Telegraph processes with random velocities. J. Appl. Prob.
Turbin, A. F. and Samoīlenko, I. V. (2000). A probabilistic method for solving the telegraph equation with real-analytic initial conditions. Ukrainian Math. J.