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Reduction of Complexity by Optimal Driving Forces.

Author: Tom Meyer; Alfred Hubler; Norman Packard; ILLINOIS UNIV AT URBANA CENTER FOR COMPLEX SYSTEMS RESEARCH.
Publisher: Ft. Belvoir : Defense Technical Information Center, 21 JUN 1989.
Edition/Format:   Book : English
Database:WorldCat
Summary:
In general nonlinear waves are not stable in a chain of finite length. Since they have a finite lifetime, it is important to investigate the production of nonlinear waves, e.g. the production of solitons. A general feature of nonlinear waves is the amplitude frequency coupling, which causes the excitation by sinusoidal driving forces to be very inefficient. The response is usually very complex in addition. We  Read more...
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Document Type: Book
All Authors / Contributors: Tom Meyer; Alfred Hubler; Norman Packard; ILLINOIS UNIV AT URBANA CENTER FOR COMPLEX SYSTEMS RESEARCH.
OCLC Number: 227776897
Notes: Technical rept.
Description: 5 p. ; 23 x 29 cm.

Abstract:

In general nonlinear waves are not stable in a chain of finite length. Since they have a finite lifetime, it is important to investigate the production of nonlinear waves, e.g. the production of solitons. A general feature of nonlinear waves is the amplitude frequency coupling, which causes the excitation by sinusoidal driving forces to be very inefficient. The response is usually very complex in addition. We present a method to calculate special aperiodic driving forces, which generates nonlinear waves very efficiently. The response to these driving forces is very simple.

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