Bokus
Vladimir I. Nekorkin - Introduction to Nonlinear Oscillations, E-bok

E-bok, Engelska, 2016

Introduction to Nonlinear Oscillations

Av Vladimir I. Nekorkin

1010 kr

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Beskrivning
A systematic outline of the basic theory of oscillations, combining several tools in a single textbook. The author explains fundamental ideas and methods, while equally aiming to teach students the techniques of solving specific (practical) or more complex problems.Following an introduction to fundamental notions and concepts of modern nonlinear dynamics, the text goes on to set out the basics of stability theory, as well as bifurcation theory in one and two-dimensional cases. Foundations of asymptotic methods and the theory of relaxation oscillations are presented, with much attention paid to a method of mappings and its applications. With each chapter including exercises and solutions, including computer problems, this book can be used in courses on oscillation theory for physics and engineering students. It also serves as a good reference for students and scientists in computational neuroscience.
Produktinformation
  • Utgivningsdatum: 2016-05-02
  • Språk: Engelska
  • Filformat: PDF
  • Kopieringsskydd: LCP
  • ISBN: 9783527685431
  • Förlag: John Wiley and Sons Ltd
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Mer om författaren

Since 2001 Vladimir Nekorkin is Head of the Laboratory of Dynamics of Nonequilibrium Media at the Novgorod State University. His expertise is in the areas of the dynamics of nonlinear systems, neurodynamics, nonlinear waves, and bifurcation theory.

Recensioner i media

"The main concepts, ideas, and tools from nonlinear dynamics are introduced and explained in a very clear manner combining qualitative explanations, illustrations, as well as rigorous definitions." (Zentralblatt MATH 2016)"The experience of the author in teaching the subject of the book shows up in the didactical, concise and accessible fashion he conveys the contents...This book will then be a valuable asset as a textbook for introductory courses on nonlinear dynamics, or as a tool for self-study for those who are interested in understanding oscillatory systems for technical or scientific reasons." (Mathematical Reviews/MathSciNet 11/05/2017)

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