Name: frequency methods in oscillation theory (en Inglés)
Price: 128380.00 CLP
Availability: InStock
Author: burkin,shepeljavyi,leonov
ISBN: 9780792338963

portada frequency methods in oscillation theory (en Inglés)

Formato

Libro Físico

Editorial

springer publishing map

Autor

burkin,shepeljavyi,leonov

Idioma

Inglés

N° páginas

416

ISBN

0792338960

ISBN13

9780792338963

Categorías

Cálculo diferencial y ecuaciones

frequency methods in oscillation theory (en Inglés)

Burkin,Shepeljavyi,Leonov (Autor) · springer publishing map · Libro Físico

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Reseña del libro "frequency methods in oscillation theory (en Inglés)"

this book is devoted to nonlocal theory of nonlinear oscillations. the frequency methods of investigating problems of cycle existence in multidimensional analogues of van der pol equation, in dynamical systems with cylindrical phase space and dynamical systems satisfying routh-hurwitz generalized conditions are systematically presented here for the first time. to solve these problems methods of poincaré map construction, frequency methods, synthesis of lyapunov direct methods and bifurcation theory elements are applied. v.m. popovs method is employed for obtaining frequency criteria, which estimate period of oscillations. also, an approach to investigate the stability of cycles based on the ideas of zhukovsky, borg, hartmann, and olech is presented, and the effects appearing when bounded trajectories are unstable are discussed. for chaotic oscillations theorems on localizations of attractors are given. the upper estimates of hausdorff measure and dimension of attractors generalizing doudy-oesterle and smith theorems are obtained, illustrated by the example of a lorenz system and its different generalizations. the analytical apparatus developed in the book is applied to the analysis of oscillation of various control systems, pendulum-like systems and those of synchronization. audience: this volume will be of interest to those whose work involves fourier analysis, global analysis, and analysis on manifolds, as well as mathematics of physics and mechanics in general. a background in linear algebra and differential equations is assumed.