Dynamical Systems and Processes
Michel Weber
IRMA, Strasbourg, France
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- Review in Bull. London. Math. Soc.“[...] It is inevitable that, in a subject which mathematicians like Bourgain and Talagrand have found worthy of their talents, strikingly elegant results are often matched with strikingly difficult proofs. However, the author has provided a clear and enthusiastic account which should find its way into the hands of ambitious graduate students in analysis and probability.” — Thomas W. Körner (Cambridge)
- Review in MathSciNet“About a quarter of a century ago Michel Weber started working on those aspects of ergodic theory related to limit theorems. His work is informed by his considerable experience in random processes and this book is a compendious, up-to-date and generally very readable survey of this subject. [...] I expect this will become a standard reference and give this subject a significant new impetus.” — Radhakrishnan Nair (Liverpool)
- Review in zbMATH“This book displays mathematics written for physicists: the topic of dynamical systems is viewed mainly from the point of view of ergodicity. Various tools and methods arising from spectral theory, ergodic theory and probability theory are presented within a common setting and are applied to almost everywhere convergence problems. [...] It appears that the book is more mathematics than physics oriented but we still believe it is useful for both classes of experts.” — Vladimir Răsvan (Craiova)