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Книга Predictability of Chaotic Dynamics Juan C. Vallejo

Predictability of Chaotic Dynamics

A Finite-time Lyapunov Exponents Approach

Автор: Juan C. Vallejo, Miguel A. F. Sanjuan
Език: Английски език
Корици: С твърди корици
Издател: Springer Nature Switzerland AG
Наличност: Външен склад
Изпращаме след 10-13 дни
51.57 € 100.86 лв
This book is primarily concerned with the computational aspects of predictability of dynamical syste...

Информация за книгата

Автор
Juan C. Vallejo, Miguel A. F. Sanjuan
Език
Английски език
Корици
Книга - С твърди корици
Издадена
2019
страници
196
EAN
9783030286293
Enbook ID
24519448
Издател
Springer Nature Switzerland AG
Теглоt
494
Размери
155 x 235 x 17

Пълно описание

This book is primarily concerned with the computational aspects of predictability of dynamical systems - in particular those where observations, modeling and computation are strongly interdependent. Unlike with physical systems under control in laboratories, in astronomy it is uncommon to have the possibility of altering the key parameters of the studied objects. Therefore, the numerical simulations offer an essential tool for analysing these systems, and their reliability is of ever-increasing interest and importance. In this interdisciplinary scenario, the underlying physics provide the simulated models, nonlinear dynamics provides their chaoticity and instability properties, and the computer sciences provide the actual numerical implementation. This book introduces and explores precisely this link between the models and their predictability characterization based on concepts derived from the field of nonlinear dynamics, with a focus on the strong sensitivity to initial conditions and the use of Lyapunov exponents to characterize this sensitivity. This method is illustrated using several well-known continuous dynamical systems, such as the Contopoulos, Hénon-Heiles and Rössler systems. This second edition revises and significantly enlarges the material of the first edition by providing new entry points for discussing new predictability issues on a variety of areas such as machine decision-making, partial differential equations or the analysis of attractors and basins. Finally, the parts of the book devoted to the application of these ideas to astronomy have been greatly enlarged, by first presenting some basics aspects of predictability in astronomy and then by expanding these ideas to a detailed analysis of a galactic potential.

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