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PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

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290 <strong>Geoffrey</strong> Grimmett<br />

158. Grimmett, G. R. (1994). The random-cluster model. Probability,<br />

Statistics and Optimisation (F. P. Kelly, ed.), John Wiley & Sons,<br />

Chichester, pp. 49–63.<br />

159. Grimmett, G. R. (1994). Percolative problems. Probability and Phase<br />

Transition (G. R. Grimmett, ed.), Kluwer, Dordrecht, pp. 69–86.<br />

160. Grimmett, G. R. (1994). Probability and Phase Transition. editor.<br />

Kluwer, Dordrecht.<br />

161. Grimmett, G. R. (1995). Comparison and disjoint-occurrence<br />

inequalities for random-cluster models. Journal of Statistical Physics<br />

78, 1311–1324.<br />

162. Grimmett, G. R. (1995). The stochastic random-cluster process and<br />

the uniqueness of random-cluster measures. Annals of Probability 23,<br />

1461–1510.<br />

163. Grimmett, G. R., Kesten, H., and Zhang, Y. (1993). Random walk on<br />

the infinite cluster of the percolation model. Probability Theory and<br />

Related Fields 96, 33–44.<br />

164. Grimmett, G. R. and Marstrand, J. M. (1990). The supercritical<br />

phase of percolation is well behaved. Proceedings of the Royal Society<br />

(London), Series A 430, 439–457.<br />

165. Grimmett, G. R., Menshikov, M. V., and Volkov, S. E. (1996).<br />

Random walks in random labyrinths. Markov Processes and Related<br />

Fields 2, 69–86.<br />

166. Grimmett, G. R. and Newman, C. M. (1990). Percolation in ∞ + 1<br />

dimensions. Disorder in Physical Systems (G. R. Grimmett and<br />

D. J. A. Welsh, eds.), Clarendon Press, Oxford, pp. 167–190.<br />

167. Grimmett, G. R. and Piza, M. S. T. (1997). Decay of correlations<br />

in subcritical Potts and random-cluster models. Communications in<br />

Mathematical Physics 189, 465–480.<br />

168. Grimmett, G. R. and Stacey, A. M. (1998). Inequalities for critical<br />

probabilities of site and bond percolation. Annals of Probability 26,<br />

1788–1812.<br />

169. Grimmett, G. R. and Stirzaker, D. R. (1992). Probability and Random<br />

Processes. Oxford University Press, Oxford.<br />

170. Häggström, O. (1996). The random-cluster model on a homogeneous<br />

tree. Probability Theory and Related Fields 104, 231–253.<br />

171. Häggström, O. and Meester, R. (1995). Asymptotic shapes in<br />

stationary first passage percolation. Annals of Probability 23, 1511–<br />

1522.<br />

172. Häggström, O. and Meester, R. (1996). Nearest neighbour and hard<br />

sphere models in continuum percolation. Random Structures and<br />

Algorithms, 295–315.<br />

173. Häggström, O. and Pemantle, R. (1998). First-passage percolation and<br />

a model for competing spatial growth. Journal of Applied Probability,<br />

683–692.

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