Fr. 69.00

Control and Chaos

Inglese · Tascabile

Spedizione di solito entro 1 a 2 settimane (il titolo viene stampato sull'ordine)

Descrizione

Ulteriori informazioni

This volume contains the proceedings of the US-Australia workshop on Control and Chaos held in Honolulu, Hawaii from 29 June to 1 July, 1995. The workshop was jointly sponsored by the National Science Foundation (USA) and the Department of Industry, Science and Technology (Australia) under the US-Australia agreement. Control and Chaos-it brings back memories of the endless reruns of "Get Smart" where the good guys worked for Control and the bad guys were associated with Chaos. In keeping with current events, Control and Chaos are no longer adversaries but are now working together. In fact, bringing together workers in the two areas was the focus of the workshop. The objective of the workshop was to bring together experts in dynamical systems theory and control theory, and applications workers in both fields, to focus on the problem of controlling nonlinear and potentially chaotic systems using limited control effort. This involves finding and using orbits in nonlinear systems which can take a system from one region of state space to other regions where we wish to stabilize the system. Control is used to generate useful chaotic trajectories where they do not exist, and to identify and take advantage of useful ones where they do exist. A controller must be able to nudge a system into a proper chaotic orbit and know when to come off that orbit. Also, it must be able to identify regions of state space where feedback control will be effective.

Sommario

Understanding Complex Dynamics.- Triangulating Noisy Dynamical Systems.- Attractor Reconstruction and Control Using Interspike Intervals.- Modeling Chaos from Experimental Data.- Chaos in Symplectic Discretizations of the Pendulum and Sine-Gordon Equations.- Collapsing Effects in Computation of Dynamical Systems.- Bifurcations in the Falkner-Skan equation.- Some Characterisations of Low-dimensional Dynamical Systems with Time-reversal Symmetry.- Controlling Complex Systems.- Control of Chaos by Means of Embedded Unstable Periodic Orbits.- Notch Filter Feedback Control for k-Period Motion in a Chaotic System.- Targeting and Control of Chaos.- Adaptive Nonlinear Control: A Lyapunov Approach.- Creating and Targeting Periodic Orbits.- Dynamical Systems, Optimization, and Chaos.- Combined Controls for Noisy Chaotic Systems.- Complex Dynamics in Adaptive Systems.- Hitting Times to a Target for the Baker's Map.- Applications.- Controllable Targets Near a Chaotic Attractor.- The Dynamics of Evolutionary Stable Strategies.- Nitrogen Cycling and the Control of Chaos in a Boreal Forest Model.- Self-organization Dynamics in Chaotic Neural Networks.

Info autore

Thomas L. Vincent is Professor Emeritus with the Aerospace and Mechanical Engineering at the University of Arizona. His main research interests are in the area of Nonlinear Control System Design, Optimal Control and Game Theory, and Evolution and Adaptation of Biological Systems. He has numerous publications and books.

Dettagli sul prodotto

Con la collaborazione di Kevin Judd (Editore), Kok L Teo et al (Editore), Thoma L Vincent (Editore), Thomas L Vincent (Editore), Alistair Mees (Editore), Kok L. Teo (Editore), Thomas L. Vincent (Editore)
Editore Springer, Berlin
 
Lingue Inglese
Formato Tascabile
Pubblicazione 17.12.2012
 
EAN 9781461275404
ISBN 978-1-4612-7540-4
Pagine 342
Illustrazioni 342 p.
Serie Mathematical Modelling
Mathematical Modeling
Mathematical Modelling
Categorie Scienze naturali, medicina, informatica, tecnica > Matematica > Altro
Scienze sociali, diritto, economia > Media, comunicazione > Commercio librario, biblioteconomia

Recensioni dei clienti

Per questo articolo non c'è ancora nessuna recensione. Scrivi la prima recensione e aiuta gli altri utenti a scegliere.

Scrivi una recensione

Top o flop? Scrivi la tua recensione.

Per i messaggi a CeDe.ch si prega di utilizzare il modulo di contatto.

I campi contrassegnati da * sono obbligatori.

Inviando questo modulo si accetta la nostra dichiarazione protezione dati.