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.

302 <strong>Geoffrey</strong> Grimmett<br />

355. Wierman, J. C. (1992). Equality of the bond percolation critical<br />

exponents for two pairs of dual lattices. Combinatorics, Probability,<br />

Computing 1, 95–105.<br />

356. Wierman, J. C. (1994). Equality of directional critical exponents<br />

in multiparameter percolation models. Journal of Physics A:<br />

Mathematical and General 27, 1851–1858.<br />

357. Wierman, J. C. (1995). Substitution method critical probability<br />

bounds for the square lattice site percolation model. Combinatorics,<br />

Probability, Computing 4, 181–188.<br />

358. Wilson, R. J. (1979). Introduction to Graph Theory. Longman,<br />

London.<br />

359. Wu, F. Y. (1982). The Potts model. Reviews in Modern Physics 54,<br />

235–268.<br />

360. Yang, W. and Zhang, Y. (1992). A note on differentiability of the<br />

cluster density for independent percolation in high dimensions.<br />

Journal of Statistical Physics 66, 1123–1138.<br />

361. Zhang, Y. (1991). A power law for connectedness of some random<br />

graphs at the critical point. Random Structures and Algorithms 2,<br />

101–119.<br />

362. Zhang, Y. (1992). Failure of the power laws on some subgraphs of the<br />

Z 2 lattice. Journal of Physics A: Mathematical and General 25, 6617–<br />

6622.<br />

363. Zhang, Y. (1993). A shape theorem for epidemics and forest fires with<br />

finite range interactions. Annals of Probability 21, 1755–1781.<br />

364. Zhang, Y. (1994). A note on inhomogeneous percolation. Annals of<br />

Probability 22, 803–820.<br />

365. Zhang, Y. (1994). Analyticity properties at the supercritical state,<br />

preprint.<br />

366. Zhang, Y. (1995). The fractal volume of the two-dimensional invasion<br />

percolation cluster. Communications in Mathematical Physics 167,<br />

237–254.<br />

367. Zhang, Y. (1995). Supercritical behaviors in first-passage percolation.<br />

Stochastic Processes and their Applications 59, 251–266.<br />

368. Zhang, Y. (1995). A limit theorem for matching random sequences<br />

allowing deletions. Annals of Applied Probability 5, 1236–1240.<br />

369. Zhang, Y. (1996). The complete convergence theorem on trees. Annals<br />

of Probability 24, 1408–1443.<br />

370. Zhang, Y. (1996). Continuity of percolation probability in ∞ + 1<br />

dimensions. Journal of Applied Probability 33, 427–433.<br />

371. Zhang, Y. (1996). Two critical behaviors of first passage time,<br />

preprint.<br />

372. Zhang, Y. (1996). Some power laws on two dimensional critical bond<br />

percolation, preprint.<br />

373. Zhang, Y. (1996). Divergence of the bulk resistance at criticality in<br />

disordered media. Journal of Statistical Physics 84, 263–267.

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

Saved successfully!

Ooh no, something went wrong!