Interacting Stochastic Systems

• Corporate Author: SpringerLink (Online service)
• Other Authors: Deuschel, Jean-Dominique (Editor), Greven, Andreas (Editor)
• Format: Electronic eBook
• Language: English
• Published: Berlin, Heidelberg : Springer Berlin Heidelberg, 2005.
• Subjects: Mathematics.; Applied mathematics.; Engineering mathematics.; Probabilities.; Biomathematics.; Physics.; Statistics.; Probability Theory and Stochastic Processes.; Applications of Mathematics.; Mathematical and Computational Biology.; Theoretical, Mathematical and Computational Physics.; Mathematical Methods in Physics.; Statistics for Engineering, Physics, Computer Science, Chemistry and Earth Sciences.

Table of Contents:

• Stochastic Methods in Statistical Physics
• Coarse-Graining Techniques for (Random) Kac Models
• Euclidean Gibbs Measures of Quantum Crystals: Existence, Uniqueness and a Priori Estimates
• Some Jump Processes in Quantum Field Theory
• Gibbs Measures on Brownian Paths: Theory and Applications
• Spectral Theory for Nonstationary Random Potentials
• A Survey of Rigorous Results on Random Schrödinger Operators for Amorphous Solids
• The Parabolic Anderson Model
• Random Spectral Distributions
• Stochastic in Population Models
• Renormalization and Universality for Multitype Population Models
• Stochastic Insertion-Deletion Processes and Statistical Sequence Alignment
• Branching Processes in Random Environment — A View on Critical and Subcritical Cases
• Stochastic Analysis
• Thin Points of Brownian Motion Intersection Local Times
• Coupling, Regularity and Curvature
• Two Mathematical Approaches to Stochastic Resonance
• Continuity Properties of Inertial Manifolds for Stochastic Retarded Semilinear Parabolic Equations
• The Random Walk Representation for Interacting Diffusion Processes
• Applications of Stochastic Analysis in Finance, Engineering and Algorithms
• On Worst-Case Investment with Applications in Finance and Insurance Mathematics
• Random Dynamical Systems Methods in Ship Stability: A Case Study
• Analysis of Algorithms by the Contraction Method: Additive and Max-recursive Sequences.