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PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

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Percolation and Disordered Systems 295<br />

241. Liggett, T. M. (1994). Coexistence in threshold voter models. Annals<br />

of Probability 22, 764–802.<br />

242. Liggett, T. M. (1995). Improved upper bounds for the contact process<br />

critical value. Annals of Probability 23, 697–723.<br />

243. Liggett, T. M. (1995). Survival of discrete time growth models, with<br />

applications to oriented percolation. Annals of Applied Probability 5,<br />

613–636.<br />

244. Liggett, T. M. (1996). Multiple transition points for the contact<br />

process on the binary tree. Annals of Probability 24, 1675–1710.<br />

245. Liggett, T. M., Schonmann, R. H., and Stacey, A. (1997). Domination<br />

by product measures. Annals of Probability 25, 71–95.<br />

246. Lorentz, H. A. (1905). The motion of electrons in metallic bodies, I,<br />

II, and III. Koninklijke Akademie van Wetenschappen te Amsterdam,<br />

Section of Sciences 7, 438–453, 585–593, 684–691.<br />

247. ̷Luczak, T. and Wierman, J. C. (1988). Critical probability bounds<br />

for two-dimensional site percolation models. Journal of Physics A:<br />

Mathematical and General 21, 3131–3138.<br />

248. ̷Luczak, T. and Wierman, J. C. (1989). Counterexamples in AB<br />

percolation. Journal of Physics A: Mathematical and General 22, 185–<br />

191.<br />

249. Lyons, R. (1990). Random walks and percolation on trees. Annals of<br />

Probability 18, 931–958.<br />

250. Lyons, R. (1992). Random walks, capacity and percolation on trees.<br />

Annals of Probability 20, 2043–2088.<br />

251. Lyons, R. and Pemantle, R. (1992). Random walk in a random<br />

environment and first-passage percolation on trees. Annals of<br />

Probability 20, 125–137.<br />

252. Lyons, T. (1983). A simple criterion for transience of a reversible<br />

Markov chain. Annals of Probability 11, 393–402.<br />

253. Madras, N., Schinazi, R. B., and Schonmann, R. H. (1994).<br />

On the critical behavior of the contact process in deterministic<br />

inhomogeneous environment. Annals of Probability 22, 1140–1159.<br />

254. Madras, N. and Slade, G. (1993). The Self-Avoiding Walk. Birkhäuser,<br />

Boston.<br />

255. Mandelbrot, B. (1983). The Fractal Geometry of Nature.<br />

W. H. Freeman, San Francisco.<br />

256. Martirosian, D. H. (1986). Translation invariant Gibbs states in the<br />

q-state Potts model. Communications in Mathematical Physics 105,<br />

281–290.<br />

257. Mauldin, R. D. and Williams, S. C. (1986). Random recursive<br />

constructions: asymptotic geometry and topological properties.<br />

Transactions of the American Mathematical Society 295, 325–346.<br />

258. Meester, R. (1989). An algorithm for calculating critical probabilities<br />

and percolation functions in percolation models defined by rotations.<br />

Ergodic Theory and Dynamical Systems 8, 495–509.

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