Logo

Extremes and Recurrence in Dynamical Systems

Large book cover: Extremes and Recurrence in Dynamical Systems

Extremes and Recurrence in Dynamical Systems
by

Publisher: arXiv
ISBN/ASIN: B01DNVSJ32
Number of pages: 305

Description:
This book provides a comprehensive introduction for the study of extreme events in the context of dynamical systems. The introduction provides a broad overview of the interdisciplinary research area of extreme events, underlining its relevance for mathematics, natural sciences, engineering, and social sciences.

Home page url

Download or read it online for free here:
Download link
(5.5MB, PDF)

Similar books

Book cover: Local Theory of Holomorphic Foliations and Vector FieldsLocal Theory of Holomorphic Foliations and Vector Fields
by - arXiv
Informal lecture notes intended for graduate students about the standard local theory of holomorphic foliations and vector fields. Though the material presented here is well-known some of the proofs differ slightly from the classical arguments.
(9871 views)
Book cover: Substitutions in Dynamics, Arithmetics, and CombinatoricsSubstitutions in Dynamics, Arithmetics, and Combinatorics
by - Springer
A certain category of infinite strings of letters on a finite alphabet is presented here, chosen among the 'simplest' possible one may build, both because they are very deterministic and because they are built by simple rules.
(10697 views)
Book cover: Chaos TheoryChaos Theory
by - InTech
With a good background in nonlinear dynamics, chaos theory, and applications, the authors give a treatment of the basic principles of nonlinear dynamics in different fields. In addition, they show overlap with the traditional field of control theory.
(6657 views)
Book cover: Mathematical Principles of Dynamic Systems and the Foundations of Quantum PhysicsMathematical Principles of Dynamic Systems and the Foundations of Quantum Physics
by - arXiv
This article will take up the question of what underlies the quantum formalism, whether it can be derived from simpler mathematical structures, and if so, what physical properties a system must possess in order for the formalism to hold.
(11558 views)