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PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

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286 <strong>Geoffrey</strong> Grimmett<br />

93. Chayes, J. T., Chayes, L., Grannan, E., and Swindle, G. (1991).<br />

Phase transitions in Mandelbrot’s percolation process in 3 dimensions.<br />

Probability Theory and Related Fields 90, 291–300.<br />

94. Chayes, J. T., Chayes, L., Grimmett, G. R., Kesten, H., and<br />

Schonmann, R. H. (1989). The correlation length for the high density<br />

phase of Bernoulli percolation. Annals of Probability 17, 1277–1302.<br />

95. Chayes, J. T., Chayes, L., and Kotecky, R. (1995). The analysis<br />

of the Widom–Rowlinson model by stochastic geometric methods.<br />

Communications in Mathematical Physics 172, 551–569.<br />

96. Chayes, J. T., Chayes, L., and Newman, C M. (1987). Bernoulli<br />

percolation above threshold: an invasion percolation analysis. Annals<br />

of Probability 15, 1272–1287.<br />

97. Chayes, J. T., Chayes, L., and Schonmann, R. H. (1987). Exponential<br />

decay of connectivities in the two dimensional Ising model. Journal of<br />

Statistical Physics 49, 433–445.<br />

98. Chayes, L. (1991). On the critical behavior of the first passage time in<br />

d = 3. Helvetica Physica Acta 64, 1055–1069.<br />

99. Chayes, L. (1993). The density of Peierls contours in d = 2 and the<br />

height of the wedding cake. Journal of Physics A: Mathematical and<br />

General 26, L481–L488.<br />

100. Chayes, L. (1995). On the absence of directed fractal percolation.<br />

Journal of Physics A: Mathematical and General 28, L295–L301.<br />

101. Chayes, L. (1995). Aspects of the fractal percolation process. Fractal<br />

Geometry and Stochastics (C. Bandt, S. Graf and M. Zähle, eds.),<br />

Birkhäuser, Boston, pp. 113–143.<br />

102. Chayes, L. (1996). On the length of the shortest crossing in the<br />

super-critical phase of Mandelbrot’s percolation process. Stochastic<br />

Processes and their Applications 61, 25–43.<br />

103. Chayes, L. (1996). Percolation and ferromagnetism on Z 2 : the q-state<br />

Potts cases. Stochastic Processes and their Applications 65, 209–216.<br />

104. Chayes, L., Kotecky, R., and Shlosman, S. B. (1995). Aggregation<br />

and intermediate phases in dilute spin-systems. Communications in<br />

Mathematical Physics 171, 203–232.<br />

105. Chayes, L. and Winfield, C. (1993). The density of interfaces: a new<br />

first passage problem. Journal of Applied Probability 30, 851–862.<br />

106. Chow, Y. S. and Teicher, H. (1978). Probability Theory. Springer,<br />

Berlin.<br />

107. Clifford, P. (1990). Markov random fields in statistics. Disorder in<br />

Physical Systems (G. R. Grimmett and D. J. A. Welsh, eds.), Oxford<br />

University Press, Oxford, pp. 19–32.<br />

108. Cohen, E. G. D. (1991). New types of diffusions in lattice gas cellular<br />

automata. Microscopic Simulations of Complex Hydrodynamical<br />

Phenomena (M. Mareschal and B. L. Holian, eds.), Plenum Press,<br />

New York, pp. 137–152.

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