Зарегистрироваться
Восстановить пароль
FAQ по входу

Deuschel J.-D., Gentz B., König W., von Renesse M., Scheutzow M., Schmock U. (eds.) Probability in Complex Physical Systems: In Honour of Erwin Bolthausen and Jürgen Gärtner

  • Файл формата pdf
  • размером 3,55 МБ
Deuschel J.-D., Gentz B., König W., von Renesse M., Scheutzow M., Schmock U. (eds.) Probability in Complex Physical Systems: In Honour of Erwin Bolthausen and Jürgen Gärtner
Berlin: Springer, 2012. — 518 p.
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 processes, Parisi formulas and metastability in spin glasses, and hydrodynamic limits for gradient Gibbs models. The majority of these articles contain original results at the forefront of contemporary research; some of them include review aspects and summarize the state-of-the-art on topical issues – one focal point is the parabolic Anderson model, which is considered with various novel aspects including moving catalysts, acceleration and deceleration and fron propagation, for both time-dependent and time-independent potentials. The authors are among the world’s leading experts. This Festschrift honours two eminent researchers, Erwin Bolthausen and Jürgen Gärtner, whose scientific work has profoundly influenced the field and all of the present contributions.
Contents :
Front Matter
Laudatio: The Mathematical Work of Jürgen Gärtner
Front Matter
The Parabolic Anderson Model with Long Range Basic Hamiltonian and Weibull Type Random Potential
Parabolic Anderson Model with Voter Catalysts: Dichotomy in the Behavior of Lyapunov Exponents
Precise Asymptotics for the Parabolic Anderson Model with a Moving Catalyst or Trap
Parabolic Anderson Model with a Finite Number of Moving Catalysts
Survival Probability of a Random Walk Among a Poisson System of Moving Traps
Quenched Lyapunov Exponent for the Parabolic Anderson Model in a Dynamic Random Environment
Asymptotic Shape and Propagation of Fronts for Growth Models in Dynamic Random Environment
The Parabolic Anderson Model with Acceleration and Deceleration
A Scaling Limit Theorem for the Parabolic Anderson Model with Exponential Potential
Front Matter
The Strong Interaction Limit of Continuous-Time Weakly Self-Avoiding Walk
Copolymers at Selective Interfaces: Settled Issues and Open Problems
Some Locally Self-Interacting Walks on the Integers
Stretched Polymers in Random Environment
Front Matter
Multiscale Analysis: Fisher–Wright Diffusions with Rare Mutations and Selection, Logistic Branching System
Properties of States of Super-α-Stable Motion with Branching of Index 1 + β
Front Matter
A Quenched Large Deviation Principle and a Parisi Formula for a Perceptron Version of the GREM
Metastability: From Mean Field Models to SPDEs
Hydrodynamic Limit for the ∇φ Interface Model via Two-Scale Approach
Statistical Mechanics on Isoradial Graphs
  • Чтобы скачать этот файл зарегистрируйтесь и/или войдите на сайт используя форму сверху.
  • Регистрация