Stochastic Dynamics

Hans Crauel and Matthias Gundlach
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Hans Crauel: TU Berlin, FB 3 Mathematik, Sekr. MA 7-4
Matthias Gundlach: Universität Bremen, Institute für Dynamische Systeme

in Springer Books from Springer

Date: 1999
ISBN: 978-0-387-22655-2
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Chapters in this book:

Ch 1 Stability Along Trajectories at a Stochastic Bifurcation Point

Peter H. Baxendale

Ch 2 Bifurcations of One-Dimensional Stochastic Differential Equations

Hans Crauel, Peter Imkeller and Marcus Steinkamp

Ch 3 P-Bifurcations in the Noisy Duffing-van der Pol Equation

Yan Liang and N. Sri Namachchivaya

Ch 4 The Stochastic Brusselator: Parametric Noise Destroys Hoft Bifurcation

Ludwig Arnold, Gabriele Bleckert and Klaus Schenk-Hoppé

Ch 5 Numerical Approximation of Random Attractors

Hannes Keller and Gunter Ochs

Ch 6 Random Hyperbolic Systems

Volker Matthias Gundlach and Yuri Kifer

Ch 7 Some Questions in Random Dynamical Systems Involving Real Noise Processes

Russell Johnson

Ch 8 Topological, Smooth, and Control Techniques for Perturbed Systems

Fritz Colonius and Wolfgang Kliemann

Ch 9 Perturbation Methods for Lyapunov Exponents

Volker Wihstutz

Ch 10 The Lyapunov Exponent of the Euler Scheme for Stochastic Differential Equations

Denis Talay

Ch 11 Towards a Theory of Random Numerical Dynamics

Peter E. Kloeden, Hannes Keller and Björn Schmalfuß

Ch 12 Canonical Stochastic Differential Equations based on Lévy Processes and Their Supports

Hiroshi Kunita

Ch 13 On the Link Between Fractional and Stochastic Calculus

Martina Zähle

Ch 14 Asymptotic Curvature for Stochastic Dynamical Systems

Michael Cranston and Yves Le Jan

Ch 15 Stochastic Analysis on (Infinite-Dimensional) Product Manifolds

Sergio Albeverio, Alexei Daletskii and Yuri Kondratiev

Ch 16 Evolutionary Dynamics in Random Environments

Lloyd Demetrius and Volker Matthias Gundlach

Ch 17 Microscopic and Mezoscopic Models for Mass Distributions

Peter Kotelenez

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DOI: 10.1007/b97846

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