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PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

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298 <strong>Geoffrey</strong> Grimmett<br />

290. Newman, C. M. and Stein, D. L. (1993). Chaotic size dependence in<br />

spin glasses. Cellular Automata and Cooperative Systems (N. Boccara,<br />

E. Goles, S. Martinez, and P. Picco, eds.), Kluwer, Dordrecht,<br />

pp. 525–529.<br />

291. Newman, C. M. and Stein, D. L. (1994). Spin glass model with<br />

dimension-dependent ground state multiplicity. Physical Review<br />

Letters 72, 2286–2289.<br />

292. Newman, C. M. and Stein, D. L. (1995). Random walk in a strongly<br />

inhomogeneous environment and invasion percolation. Annales de<br />

l’Institut Henri Poincaré: Probabilités et Statistiques 31, 249–261.<br />

293. Newman, C. M. and Stein, D. L. (1995). Broken ergodicity and the<br />

geometry of rugged landscapes. Physical Review E 51, 5228–5238.<br />

294. Newman, C. M. and Stein, D. L. (1996). Non-mean-field behavior of<br />

realistic spin glasses. Physical Review Letters 76, 515–518.<br />

295. Newman, C. M. and Stein, D. L. (1996). Ground state structure in a<br />

highly disordered spin glass model. Journal of Statistical Physics 82,<br />

1113–1132.<br />

296. Newman, C. M. and Stein, D. L. (1996). Spatial inhomogeneity and<br />

thermodynamic chaos. Physical Review Letters 76, 4821–4824.<br />

297. Newman, C. M. and Volchan, S. B. (1996). Persistent survival of onedimensional<br />

contact processes in random environments. Annals of<br />

Probability 24, 411–421.<br />

298. Newman, C. M. and Wu, C. C. (1990). Markov fields on branching<br />

planes. Probability Theory and Related Fields 85, 539–552.<br />

299. Onsager, L. (1944). Crystal statistics, I. A two-dimensional model<br />

with an order-disorder transition. The Physical Review 65, 117–149.<br />

300. Ornstein, L. S. and Zernike, F. (1915). Accidental deviations of<br />

density and opalescence at the critical point of a single substance.<br />

Koninklijke Akademie van Wetenschappen te Amsterdam, Section of<br />

Sciences 17, 793–806.<br />

301. Orzechowski, M. E. (1996). On the phase transition to sheet<br />

percolation in random Cantor sets. Journal of Statistical Physics 82,<br />

1081–1098.<br />

302. Pemantle, R. (1991). Choosing a spanning tree for the integer lattice<br />

uniformly. Annals of Probability 19, 1559–1574.<br />

303. Pemantle, R. (1992). The contact process on trees. Annals of<br />

Probability 20, 2089–2116.<br />

304. Pemantle, R. (1995). Uniform random spanning trees. Topics in<br />

Contemporary Probability and its Applications (J. L. Snell, ed.), CRC<br />

Press, Boca Raton.<br />

305. Pemantle, R. and Peres, Y. (1994). Planar first-passage<br />

percolation times are not tight. Probability and Phase Transition<br />

(G. R. Grimmett, ed.), Kluwer, Dordrecht, pp. 261–264.

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