References
- Adler, R.J., Cambanis, S., Samorodnitsky, G. (1990). On stable Markov processes, Stochastic Process. Appl. 34:1–17.
- Cambanis, S., Hardin, C.D. Jr., Weron, A. (1988). Innovations and Wold decompositions of stable sequences. Probab. Theory Rel. Fields. 79:l–27.
- Cambanis, S., Miamee, A.G. (1989). On prediction of harmonizable stable processes. Sankhya Ser. A 51(3):269–294.
- Cambanis, S., Miller, G. (1981). Linear problems in pth order and stable processes. SIAM J. Appl. Math. 41:43–69.
- Feller, W. (1968). An Introduction to Probability Theory and Its Applications, Vol. I. New York: Wiley.
- Hardin, C.D. Jr. (1982). On the spectral representation of symmetric stable processes. J. Multivariate Anal. 12:385–401.
- Hida, T. (1960). Conational representation of Gaussian processes and their applications. Mem. Coll. Sci. Univ. Kyoto. 33:109–155.
- Kanter, M. (1972). Linear sample spaces and stable processes. J. Funct. Anal. 9:441–456.
- Kojo, K. (1995). On the notion of multiple Markov SαS processes. Hiroshima Math. J. 25:143–157.
- Kuelbs, J. (1973). A representation theorem for symmetric stable processes and stable measures on H, Z. Wahrsch. Verw. Gebiete. 26:259–271.
- Mandrekar, V. (1974). On the multiple Markov property of the LEVY-HIDA for Gaussian processes. Nagoya Math J. 54:69–78.
- Miller, G. (1978). Properties of certain symmetric stable distributions. J. Multivariate Anal. 8:346–360.
- Nikias, C.L., Shao, M. (1995). Signal Processing with Alpha-Stable Distributions and Applications. New York: Wiley.