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Referencias:

• Stauffer, D., Aharony, A., (1992) Introduction to Percolation Theory, , Taylor & Francis, Washington, DC, and references therein
• Fortuin, C.M., Kasteleyn, P.W., Random-cluster model. 1. Introduction and relation to other models (1972) Physica (Amsterdam), 57, pp. 536-564
• Frisch, H.L., Hammersley, J.M., Percolation processes and related topics (1963) J. Soc. Ind. Appl. Math., 11, pp. 894-918
• Cox, J.T., Durrett, R., Limit-theorems for the spread of epidemics and forest fires (1988) Stochastic Proc. Appl., 30, pp. 171-191
• Van den Berg, J., Grimmett, G.R., Schinazi, R.B., Dependent random graphs and spatial epidemics (1998) Ann. Appl. Probab., 8, pp. 317-336
• Greene, J.W., El Gamal, A., Configuration of VLSI arrays in the presence of defects (1984) J. Assoc. Comput. Mach., 31, pp. 694-717
• Gul, V.E., (1996) Structure and Properties of Conducting Polymer Composites, , V.S.P. International Science, Utrecht, The Netherlands
• Sichel, E.K., (1982) Carbon Black-polymer Composites, , Dekker, New York
• Probst, N., (1993) Carbon Black Science and Technology, pp. 271-288. , edited by J. B. Donnet, R. C. Bansal, and M. J. Wang (Dekker, New York), Chap. 8
• Dubson, M.A., Garland, J.C., Measurement of the conductivity exponent in two-dimensional percolating networks: Square lattice versus random-void continuum (1985) Phys. Rev. B, 32 (11), pp. 7621-7623
• Last, B.J., Thouless, D.J., Percolation theory and electrical conductivity (1971) Phys. Rev. Lett., 27, pp. 1719-1721
• Mehr, R., Grossman, T., Kristianpoller, N., Gefen, Y., Simple percolation experiment in 2 dimensions (1986) Am. J. Phys., 54 (3), pp. 271-273
• Watson, B.P., Leath, P.L., Conductivity in the two-dimensional-site percolation problem (1974) Phys. Rev. B, 9 (11), pp. 4893-4896
• Straley, J.P., The ant in the labyrinth - Diffusion in random networks near the percolation-threshold (1980) J. Phys. C, 13, pp. 2991-3002
• Fisch, R., Harris, A.B., Critical behavior of random resistor networks near the percolation threshold (1978) Phys. Rev. B, 18 (1), pp. 416-420
• Adler, J., Meir, Y., Aharony, A., Harris, A.B., Klein, L., Low concentration series in general dimension (1990) J. Stat. Phys., 58, pp. 511-538
• Adler, J., Conductivity exponents from the analysis of series expansions for random resistor networks (1985) J. Phys. A, 18, pp. 307-314
• Derrida, B., Vannimenus, J., A transfer-matrix approach to random resistor networks (1982) J. Phys. A, 15, pp. L557-L564
• Zabolitzky, J.G., Monte Carlo evidence against the Alexander-Orbach conjecture for percolation conductivity (1984) Phys. Rev. B, 30 (7), pp. 4077-4079
• Lobb, C.J., Frank, D.J., Percolative conduction and the Alexander-Orbach conjecture in two dimensions (1984) Phys. Rev. B, 30, pp. 4090-4092
• Lobb, C.J., Frank, D.J., Highly efficient algorithm for percolative transport studies in two dimensions (1988) Phys. Rev. B, 37, pp. 302-307
• Stauffer, D., Minireview: New results for old percolation (1997) Physica A, 242 (1-2), pp. 1-7
• Jan, N., Large lattice random site percolation (1999) Physica A, 266, pp. 72-75
• Schmelzer, J., Brown, S.A., Wurl, A., Hyslop, M., Blaikie, R.J., Finite-size effects in the conductivity of cluster assembled nanostructures (2002) Phys. Rev. Lett., 88 (22), pp. 2268021-2268024
• Martin, J.E., Heaney, M.B., Reversible thermal fusing model of carbon black current-limiting thermistors (2000) Phys. Rev. B, 62 (14), pp. 9390-9397
• Han, K.H., Lim, Z.S., Lee, S.I., Experimental study of the conductivity exponent in a two-dimensional Swiss cheese percolating network (1990) Physica B, 167 (3), pp. 185-188

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