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References

1 R. Hilfer, “Classification theory for anequilibrium phase transitions,” Phys.Rev.E, vol. 48, p. 2466, 1993.
2 R. Hilfer, “On a new class of phase transitions,” in Random Magnetism and High Temperature Superconductivity (W. Beyermann, ed.), (Singapore), World Scientific Publ. Co., 1994. in press.
3 R. Hilfer, “Fractional dynamics, irreversibility and ergodicity breaking,” Chaos, Solitons & Fractals, p. in print, 1994.
4 E. Montroll and G. Weiss, “Random walks on lattices II,” J. Math. Phys., vol. 6, p. 167, 1965.
5 M. Barber and B. Ninham, Random and Restricted Walks. New York: Gordon and Breach Science Publ., 1970.
6 E. Montroll and H. Scher, “Random walks on lattices IV. continuous-time walks and influence of absorbing boundaries,” J. Stat. Phys., vol. 9, p. 101, 1973.
7 E. Montroll and B. West, “On an enriched collection of stochastic processes,” in Fluctuation Phenomena (E. Montroll and J. Lebowitz, eds.), (Amsterdam), p. 61, North Holland Publ. Co., 1979.
8 G. Weiss and R. Rubin, “Random walks: Theory and selected applications,” Adv. Chem. Phys., vol. 52, p. 363, 1983.
9 A. Blumen, J. Klafter, and G. Zumofen, “Models of reaction dynamics in glasses,” in Optical Spectroscopy of Glasses (I. Zschokke, ed.), (Dordrecht), p. 199, Reidel, 1986.
10 M. Shlesinger, “Fractal time in condensed matter,” Ann. Rev. Phys. Chem., vol. 39, p. 269, 1988.
11 B. Mandelbrot, The Fractal Geometry of Nature. San Francisco: Freeman, 1982.
12 M. Shlesinger, “Asymptotic solutions of continuous time random walks,” J. Stat. Phys., vol. 10, p. 421, 1974.
13 J. Tunaley, “Asymptotic solutions of the continuous time random walk model of diffusion,” J. Stat. Phys., vol. 11, p. 397, 1974.
14 J. Tunaley, “Some properties of the asymptotic solutions of the Montroll-Weiss equation,” J. Stat. Phys., vol. 12, p. 1, 1975.
15 M. Shlesinger, J. Klafter, and Y. Wong, “Random walks with infinite spatial and temporal moments,” J. Stat. Phys., vol. 27, p. 499, 1982.
16 J. Klafter, A. Blumen, and M. Shlesinger, “Stochastic pathway to anomalous diffusion,” Phys. Rev. A, vol. 35, p. 3081, 1987.
17 D. Dhar, “Lattices of effectively nonintegral dimensionality,” J. Math. Phys., vol. 18, p. 577, 1977.
18 S. Alexander and R. Orbach, “Density of states on fractals: “fractons”,” J. Physique Lett., vol. 43, p. L625, 1982.
19 R. Hilfer, Renormierungsansätze in der Theorie ungeordneter Systeme. Frankfurt: Verlag Harri Deutsch, 1986.
20 R. Rammal, “Spectrum of harmonic excitations on fractals,” J. Physique, vol. 45, p. 191, 1984.
21 R. Hilfer, “The continuum limit for selfsimilar Laplacians and the Greens function localization exponent,” 1989. UCLA-Report 982051.
22 M. Fukushima and T. Shima, “On a spectral analysis for the Sierpinski gasket,” Potential Analysis, vol. 1, p. 1, 1992.
23 R. Hilfer, “Exact solutions for a class of fractal time random walks,” Fractals, vol. 3(1), p. in print, 1995.
24 A. Prudnikov, Y. Brychkov, and O. Marichev, Integrals and Series, vol. 3. New York: Gordon and Breach, 1990.
25 A. Erdelyi (et al.), Higher Transcendental Functions, vol. III. Malabar: R.E. Krieger Publ. Co., 1981.