The critical two-point function for long-range percolation on the hierarchical lattice
Author:
Affiliation:
1. The Division of Physics, Mathematics and Astronomy, California Institute of Technology
Publisher
Institute of Mathematical Statistics
Reference41 articles.
1. AIZENMAN, M. and BARSKY, D. J. (1987). Sharpness of the phase transition in percolation models. Comm. Math. Phys. 108 489–526.
2. HARA, T. and SLADE, G. (1990). Mean-field critical behaviour for percolation in high dimensions. Comm. Math. Phys. 128 333–391.
3. AIZENMAN, M. and NEWMAN, C. M. (1984). Tree graph inequalities and critical behavior in percolation models. J. Stat. Phys. 36 107–143.
4. BARSKY, D. J. and AIZENMAN, M. (1991). Percolation critical exponents under the triangle condition. Ann. Probab. 19 1520–1536.
5. CHEN, L.-C. and SAKAI, A. (2015). Critical two-point functions for long-range statistical-mechanical models in high dimensions. Ann. Probab. 43 639–681.
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