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Date : 1988-04-04
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0817633847
Random Perturbations of Dynamical Systems Progress in ~ Random Perturbations of Dynamical Systems Progress in Probability 9781461581833 Yuri Kifer Books Skip to main content Try Prime Books Go Search EN Hello Sign in Account Lists Sign in Account Lists Orders Try Prime Cart
Progress in Probability and Statistics ~ Random perturbations of dynamical systems Progress in probability and statistics v 16 Bibliography p Includes index I Stochastic processes 2 Perturbations Mathe matics 3 Differentiable dynamical systems I Title II Series QA274K55 1988 5192 8738199 ISBN 08 17633847 CIPTitelaufnahme der Deutschen Bibliothek Kifer Yuri
Random Perturbations of Dynamical Systems Mark I ~ From the reviews of the third edition “The celebrated work of Ventsel and Freidlin has proved to be a major contribution in this development with their phenomenal text Random Perturbations of Dynamical Systems now in its third edition playing a unique role …
Random Perturbations of Dynamical Systems M I Freidlin ~ Asymptotical problems have always played an important role in probability theory In classical probability theory dealing mainly with sequences of independent variables theorems of the type of laws of large numbers theorems of the type of the central limit theorem and theorems on large Random Perturbations of Dynamical Systems Authors
Random Perturbations of Dynamical Systems Yuri Kifer ~ The stochastic Lyapunov stability was dealt with in Hasminskii Has In this book we are concerned mainly with questions of global stability in the presence of noise which can be described as recovering parameters of dynamical systems from the study of their random perturbations
Small random perturbations of dynamical systems ~ Abstract We consider Markov processes arising from small random perturbations of nonchaotic dynamical systems Under rather general conditions we prove that with large probability the distance between two arbitrary paths starting close to a same attractor of the unperturbed system decreases exponentially fast in time
Random Dynamical Systems ~ Random Dynamical Systems V· tor Araujo· To model random perturbations of a transformation T0 we may consider a transition from the image T0 x to some point according to a given probability law obtaining a Markov Chain or if T0 depends on a parameter p we may choose p at random at each iter
Thermalisation for Small Random Perturbations of Dynamical ~ Submitted to the Annals of Applied Probability arXiv arXiv151009207 THERMALISATION FOR SMALL RANDOM PERTURBATIONS OF DYNAMICAL SYSTEMS By Gerardo Barrera and Milton Jaray University of Alberta and IMPAy We consider an ordinary di erential equation with a unique hy
Networks and dynamical systems Advances in Applied ~ General conjectures examples unsolved problems and surprising connections with ergodic theory classical dynamical systems and their random perturbations are largely presented A useful notion naturally arises the socalled scaled random perturbation of a dynamical system
math0608162 Random Dynamical Systems arXiv ~ Abstract The concept of random dynamical system is a comparatively recent development combining ideas and methods from the well developed areas of probability theory and dynamical systems Due to our inaccurate knowledge of the particular physical system or due to computational or theoretical limitations lack of sufficient computational power inefficient algorithms or insufficiently
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