描述
Percolation Theory and Ergodic Theory of Infinite Particle Systems
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 on Fractals. - 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 No-So-Exact Results. - Surface Simulations for Large Eden Clusters. - Duality for k-Degree Percolation on the Square Lattice. Language: English
-
品牌:
Unbranded
-
类别:
教育
-
语言:
English
-
出版日期:
2013/03/07
-
艺术家:
Harry Kesten
-
页数:
323
-
出版社/标签:
Springer
-
格式:
Paperback
-
Fruugo ID:
343653618-752834591
-
ISBN:
9781461387367