An edition of Percolation Theory and Ergodic Theory of Infinite Particle Systems
(1987)
Percolation Theory and Ergodic Theory of Infinite Particle Systems
by Harry Kesten
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This is the eighth volume (out of a projected ten) with papers which appeared during the "Stochastic Equations and Their Applications" year (1985-1986) at the Institute for Mathematics and its Applications at the University of Minnesota. This volume, which is directed towards researchers in applied mathematics, engineering, and physics, contains contributions by: M. Aizeman, R. Holley, M. Bramson, D. Griffeath, D.C. Brydges, J.T. Chayes, L. Chayes, J.T. Cox, R. Durrett, R.H. Schonmann, S. Goldstein, L. Gray, J.W. Halley, R. Holley, H. Kesten, T.M. Leggett, C.M. Newman, H.E. Stanley, D. Stauffer, and J.C. Wierman.
Subjects
| Edition | Availability |
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1
Percolation Theory and Ergodic Theory of Infinite Particle Systems
1987, Island Press
in English
1461387353 9781461387350
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2
Percolation Theory and Ergodic Theory of Infinite Particle Systems
1987, Springer New York
electronic resource /
in English
1461387361 9781461387367
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aaaa
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Book Details
Table of Contents
Rapid Convergence to Equilibrium of Stochastic Ising Models in the Dobrushin Shlosman Regime
Uniqueness of the Infinite Cluster and Related Results in Percolation
Survival of Cyclical Particle Systems
Expansions in Statistical Mechanics as Part of the Theory of Partial Differential Equations
The Mean Field Bound for the Order Parameter of Bernoulli Percolation
Recent Results for the Stepping Stone Model
Stochastic Growth Models
Random Walks and Diffusions
The Behavior of Processes with Statistical Mechanical Properties
Stiff Chains and Levy Flight: Two Self Avoiding Walk Models and the Uses of Their Statistical Mechanical Representations
One Dimensional Stochastic Ising Models
A Scaling Relation at Criticality for 2D-Percolation
Reversible Growth Models on Zd: Some Examples
Inequalities for and Related Critical Exponents in Short and Long Range Percolation
A New Look at Contact Processes in Several Dimensions
Fractal and Multifractal Approaches to Percolation: Some Exact and Not-So-Exact Results
Surface Simulations for Large Eden Clusters
Duality for k-Degree Percolation on the Square Lattice.
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Also available in print.
Mode of access: World Wide Web.
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