Dynamical Systems: Theory And Applications
Will be published approx. on 1. July 1993
Book
Hardback
276 pages
978-981-02-1468-5 (ISBN)
Description
The new transportation and communication possibilities have triggered an extensive and rapidly growing international network of scientific collaboration. In this volume, the contributions cover a variety of topics as can be seen from the contents. Despite this manifest disparity between the different topics, there is of course a unifying methodological factor in the theory of dynamical systems, which plays a paramount role in all the studies presented here. So the diversity of subjects is just one expression of the enormous spectrum of areas where the theory of dynamical systems has found applications during the past two decades.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
ISBN-13
978-981-02-1468-5 (9789810214685)
Copyright in bibliographic data is held by Nielsen Book Services Limited or its licensors: all rights reserved.
Schweitzer Classification
Persons
Content
Part 1 Fluid dynamics - a contribution to the study of the Navier-Stokes evolution equations by a multigrid method, O. Ban; inertial manifolds and their dimensions, A. Debussche & R. Temam; construction of approximate inertial manifolds for Navier-Stokes equations using wavelets, O. Goubet; upper bound on the dimension of the attractor for the shear-layer flow in space dimension 3, A. Miranville. Part 2 Mathematical economics - capital, knowledge, and economic development, A.E. Andersson; multiple patterns in the dynamics of a stock market model, M. Galeotti & F. Gori. Part 3 Pattern analysis - synergetics - from pattern formation to pattern recognition, some basic mathematical results, H. Haken; chaotic behaviour of a pattern matching algorithm, P. Johansen. Part 4 Neural networks - elements of nonconvergent neuro-dynamics, F. Pasemann & E. Nelle. Part 5 Chaotic behaviour - structure of attractors - singular-continuous nowhere - differentiability in attractors, O.E. Rossler; chaotic motion of satellites, P. Teofilatto et al.