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 283<br />

47. Barsky, D. J. and Aizenman, M. (1991). Percolation critical exponents<br />

under the triangle condition. Annals of Probability 19, 1520–1536.<br />

48. Barsky, D. J., Grimmett, G. R., and Newman, C. M. (1991).<br />

Dynamic renormalization and continuity of the percolation transition<br />

in orthants. Spatial Stochastic Processes (K. S. Alexander and<br />

J. C. Watkins, eds.), Birkhäuser, Boston, pp. 37–55.<br />

49. Barsky, D. J., Grimmett, G. R., and Newman, C. M. (1991).<br />

Percolation in half spaces: equality of critical probabilities and<br />

continuity of the percolation probability. Probability Theory and<br />

Related Fields 90, 111–148.<br />

50. Benjamini, I. (1996). Percolation on groups, preprint.<br />

51. Benjamini, I. and Kesten, H. (1995). Percolation of arbitrary words in<br />

{0, 1} N . Annals of Probability 23, 1024–1060.<br />

52. Benjamini, I., Pemantle, R., and Peres, Y. (1995). Martin capacity for<br />

Markov chains. Annals of Probability 23, 1332–1346.<br />

53. Benjamini, I., Pemantle, R., and Peres, Y. (1998). Unpredictable<br />

paths and percolation. Annals of Probability 26, 1198–1211.<br />

54. Benjamini, I. and Peres, Y. (1992). Random walks on a tree and<br />

capacity in the interval. Annales de l’Institut Henri Poincaré:<br />

Probabilités et Statistiques 28, 557–592.<br />

55. Benjamini, I. and Peres, Y. (1994). Tree-indexed random walks on<br />

groups and first passage percolation. Probability Theory and Related<br />

Fields 98, 91–112.<br />

56. Benjamini, I. and Schramm, O. (1998). Conformal invariance of<br />

Voronoi percolation. Communications in Mathematical Physics 197,<br />

75–107.<br />

57. Berg, J. van den (1985). Disjoint occurrences of events: results and<br />

conjectures. Particle Systems, Random Media and Large Deviations<br />

(R. T. Durrett, ed.), Contemporary Mathematics no. 41, American<br />

Mathematical Society, Providence, R. I., pp. 357–361.<br />

58. Berg, J. van den (1993). A uniqueness condition for Gibbs measures,<br />

with application to the 2-dimensional Ising anti-ferromagnet.<br />

Communications in Mathematical Physics 152, 161–166.<br />

59. Berg, J. van den (1997). A constructive mixing condition for 2-D<br />

Gibbs measures with random interactions. Annals of Probability 25,<br />

1316–1333.<br />

60. Berg, J. van den (1996). A note on disjoint-occurrence inequalities for<br />

marked Poisson point processes. Journal of Applied Probability 33,<br />

420–426.<br />

61. Berg, J. van den (1997). Some reflections on disjoint occurrences of<br />

events, preprint.<br />

62. Berg, J. van den and Ermakov, A. (1996). A new lower bound for the<br />

critical probability of site percolation on the square lattice. Random<br />

Structures and Algorithms, 199–212.

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

Saved successfully!

Ooh no, something went wrong!