03.12.2012 Views

PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

PERCOLATION AND DISORDERED SYSTEMS Geoffrey GRIMMETT

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Percolation and Disordered Systems 299<br />

306. Pemantle, R. and Peres, Y. (1994). Domination between trees and<br />

application to an explosion problem. Annals of Probability 22, 180–<br />

194.<br />

307. Pemantle, R. and Peres, Y. (1996). On which graphs are all random<br />

walks in random environments transient?. Random Discrete Structures<br />

(D. Aldous and R. Pemantle, eds.), IMA Vol. Math. Appl. 76,<br />

Springer, New York, pp. 207–211.<br />

308. Pemantle, R. and Peres, Y. (1996). Galton–Watson trees with the<br />

same mean have the same polar sets. Annals of Probability 23, 1102–<br />

1124.<br />

309. Penrose, M. (1996). Continuum percolation and Euclidean minimal<br />

spanning trees in high dimensions. Annals of Applied Probability 6,<br />

528–544.<br />

310. Penrose, M. and Pisztora, A. (1996). Large deviations for discrete and<br />

continuous percolation. Advances in Applied Probability 28, 29–52.<br />

311. Peres, Y. (1996). Intersection-equivalence of Brownian paths and<br />

certain branching processes. Communications in Mathematical Physics<br />

177, 417–434.<br />

312. Peyrière, J. (1978). Mandelbrot random beadsets and birthprocesses<br />

with interaction, I.B.M. Research Report RC-7417.<br />

313. Pirogov, S. A. and Sinai, Ya. G. (1975). Phase diagrams of classical<br />

lattice systems. Theoretical and Mathematical Physics 25, 1185–1192.<br />

314. Pirogov, S. A. and Sinai, Ya. G. (1976). Phase diagrams of classical<br />

lattice systems, continuation. Theoretical and Mathematical Physics<br />

26, 39–49.<br />

315. Pisztora, A. (1996). Surface order large deviations for Ising, Potts and<br />

percolation models. Probability Theory and Related Fields 104, 427–<br />

466.<br />

316. Pokorny, M., Newman, C. M., and Meiron, D. (1990). The trapping<br />

transition in dynamic (invasion) and static percolation. Journal of<br />

Physics A: Mathematical and General 23, 1431–1438.<br />

317. Potts, R. B. (1952). Some generalized order-disorder transformations.<br />

Proceedings of the Cambridge Philosophical Society 48, 106–109.<br />

318. Preston, C. J. (1974). Gibbs States on Countable Sets. Cambridge<br />

University Press, Cambridge.<br />

319. Propp J. G. and Wilson, D. B. (1995). Exact sampling with coupled<br />

Markov chains and applications to statistical mechanics. Random<br />

Structures and Algorithms 9, 223–252.<br />

320. Quas, A. (1999). Some properties of Lorentz lattice gas models.<br />

Probability Theory and Related Fields 114, 229–244.<br />

321. Reimer, D. (2000). Proof of the van den Berg–Kesten inequality.<br />

Combinatorics, Probability, Computing 9, 27–32.<br />

322. Roy, R. and Meester, R. (1994). Uniqueness of unbounded occupied<br />

and vacant components in Boolean models. Advances in Applied<br />

Probability 4, 933–951.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!