Probability in complex physical systems in honour of Erwin Bolthausen and Jürgen Gärtner /
Probabilistic approaches have played a prominent role in the study of complex physical systems for more than thirty years. This volume collects twenty articles on various topics in this field, including self-interacting random walks and polymer models in random and non-random environments, branching...
| Other Authors: | Deuschel, Jean-Dominique, 1957-, SpringerLink (Online Service) |
|---|---|
| Format: | eBook |
| Language: | English |
| Published: |
Berlin ; New York :
Springer,
©2012.
|
| Physical Description: |
1 online resource (xix, 512 pages) |
| Series: |
Springer proceedings in mathematics ;
v. 11. |
| Subjects: |
Table of Contents:
- Part 2.
- Self-interacting random walks and polymers
- The Strong Interaction Limit of Continuous-Time Weakly Self-Avoiding Walk /
- David C. Brydges, Antoine Dahlqvist and Gordon Slade
- Copolymers at Selective Interfaces: Settled Issues and Open Problems /
- Francesco Caravenna, Giambattista Giacomin and Fabio Lucio Toninelli
- Some Locally Self-Interacting Walks on the Integers /
- Anna Erschler, Bálint Tóth and Wendelin Werner
- Stretched Polymers in Random Environment /
- Dmitry Ioffe and Yvan Velenik
- Part 3.
- Branching Processes
- Multiscale Analysis: Fisher-Wright Diffusions with Rare Mutations and Selection, Logistic Branching System /
- Donald A. Dawson and Andreas Greven
- Properties of States of Super-[alpha]-Stable Motion with Branching of Index 1 + [beta] /
- Klaus Fleischmann, Leonid Mytnik and Vitali Wachtel
- Part 4.
- Miscellaneous topics in statistical mechanics
- A Quenched Large Deviation Principle and a Parisi Formula for a Perceptron Version of the GREM /
- Erwin Bolthausen and Nicola Kistler
- Metastability: From Mean Field Models to SPDEs /
- Anton Bovier
- Hydrodynamic Limit for the [nabla][phi] Interface Model via Two-Scale Approach /
- Tadahisa Funaki
- Statistical Mechanics on Isoradial Graphs /
- Cédric Boutillier and Béatrice de Tilière.
- Part 1.
- The Parabolic Anderson Model
- The Parabolic Anderson Model with Long Range Basic Hamiltonian and Weibull Type Random Potential /
- Stanislav Molchanov and Hao Zhang
- Parabolic Anderson Model with Voter Catalysts: Dichotomy in the Behavior of Lyapunov Exponents /
- Grégory Maillard, Thomas Mountford and Samuel Schöpfer
- Precise Asymptotics for the Parabolic Anderson Model with a Moving Catalyst or Trap /
- Adrian Schnitzler and Tilman Wolff
- Parabolic Anderson Model with a Finite Number of Moving Catalysts /
- Fabienne Castell, Onur Gün and Grégory Maillard
- Survival Probability of a Random Walk Among a Poisson System of Moving Traps /
- Alexander Drewitz, Jürgen Gärtner, Alejandro F. Ramíez and Rongfeng Sun
- Quenched Lyapunov Exponent for the Parabolic Anderson Model in a Dynamic Random Environment /
- Jürgen Gärtner, Frank den Hollander and Grégory Maillard
- Asymptotic Shape and Propagation of Fronts for Growth Models in Dynamic Random Environment /
- Harry Kesten, Alejandro F. Ramıŕez and Vladas Sidoravicius
- The Parabolic Anderson Model with Acceleration and Deceleration /
- Wolfgang König and Sylvia Schmidt
- A Scaling Limit Theorem for the Parabolic Anderson Model with Exponential Potential /
- Hubert Lacoin and Peter Mörters
- Laudatio: The Mathematical Work of Jürgen Gärtner /
- Frank den Hollander.