Percolation and the hard-core lattice gas model

Stochastic Processes and their Applications

Volumn 49, Issue 2, 1994, Pages 179-197

  van den Berg, J ^a   Steif, J E ^b  

^a CWI   (Netherlands)

^b CHALMERS UNIVERSITY OF TECHNOLOGY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001229301     PISSN: 03044149     EISSN: None     Source Type: Journal    
DOI: 10.1016/0304-4149(94)90132-5     Document Type: Article

References (28)

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2. A uniqueness condition for Gibbs measures with application to the 2-dimensional Ising antiferromagnet
3. Percolation processes I crystals and mazes
4. The description of a random field by means of conditional probabilities and conditions of its regularity
5. The problem of uniqueness of a Gibbs random field and the problem of phase transition
6. Phase diagram of the two-dimensional Ising antiferromagnet (computer-assisted proof)
7. On the random-cluster model. III. The simple random-cluster model
8. On the random-cluster model. I. Introduction and relation to other models
9. Comparison of atom and bond percolation
10. A lower bound for the critical probability in a certain percolation process
11. Coexistence of the infinite (∗) clusters; a remark on the square lattice site percolation
12. Loss networks
13. Vasserstein distances in two-state systems
14. GHS and other inequalities
15. On the Uniqueness of the Equilibrium State for Ising Spin Systems
16. Stochastic networks: complexity, dependence and routing
17. Ising models and dependent percolation
18. The Dobrushin-Shlosman phase uniqueness criterion and applications to hard squares
19. On the use of “small external fields” in the problem of symmetry breaking in statistical mechanics
20. Phase transitions of hard sphere lattice gases