null Skip to main content

✨ Buy more, save 5% Ends

Chaotic Motions in Nonlinear Dynamical Systems

Chaotic Motions in Nonlinear Dynamical Systems

$60.32
(No reviews yet) Write a Review
Physical book delivery

Shipping calculated at checkout.

Estimated delivery
Adding to cart… The item has been added
Product Details
Author:
Wanda Szemplinska-Stupnicka
Publisher:
Springer
Publication Date:
Jun 07, 1988
Number of pages:
193 pages
Binding:
Paperback or Softback
ISBN-10:
3211820620
ISBN-13:
9783211820629

Overview

Discoveries of chaotic, unpredictable behaviour in physical deterministic systems has brought about new analytic and experimental techniques in dynamics. The modern study of the new phenomena requires the analyst to become familiar with experiments (at least with numerical ones), since chaotic solutions cannot be written down, and it requires the experimenter to master the new concepts of the theory of nonlinear dynamical systems. This book is unique in that it presents both viewpoints: the viewpoint of the analyst and of the experimenter. In the first part F. Moon outlines the new experimental techniques which have emerged from the study of chaotic vibrations. These include Poincaré sections, fractial dimensions and Lapunov exponents. In the text by W. Szemplinska-Stupnicka the relation between the new chaotic phenomena and classical perturbation techniques is explored for the first time. In the third part G. Iooss presents methods of analysis for the calculations of bifurcations in nonlinear systems based on modern geometric mathematical concepts.


  • | Author: Wanda Szemplinska-Stupnicka
  • | Publisher: Springer
  • | Publication Date: Jun 07, 1988
  • | Number of Pages: 193 pages
  • | Binding: Paperback or Softback
  • | ISBN-10: 3211820620
  • | ISBN-13: 9783211820629

Reviews

0 Reviews

Write a Review

No reviews yet.

Share your experience and help another reader choose their next book.

Discover your next great book

Get new releases, reader favourites, and special offers delivered to your inbox.