Symbolic computation of harmonic balance equations

International Journal of Control

Volumn 68, Issue 3, 1997, Pages 449-460

  Jones, J C Peyton ^a   Zhuang, M ^a   Cankaya, I ^a  

^a UNIVERSITY OF SUSSEX   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ALGEBRA; DESCRIBING FUNCTIONS; DIFFERENCE EQUATIONS; DIFFERENTIAL EQUATIONS; FREQUENCY RESPONSE; HARMONIC ANALYSIS; MATHEMATICAL MODELS; NONLINEAR CONTROL SYSTEMS;

FREQUENCY RESPONSE ANALYSIS; HARMONIC BALANCE EQUATIONS;

CONTROL THEORY;

EID: 0031248942     PISSN: 00207179     EISSN: 13665820     Source Type: Journal    
DOI: 10.1080/002071797223460     Document Type: Article

References (4)

1. Atherton, D. P., 1994, Design of nonlinear controllers using harmonic balance plant models. Proceedings of the American Control Conference, Baltimore, Maryland, U.S.A., pp. 3115-3116.
2. Gelb, a., and Vander Velde, W. E., 1968, Multiple-input Describing Functions and Nonlinear System Design (New York: McGraw-Hill).
3. Peyton Jones, J. C., 1995a, Generalised describing functions for a class of nonlinear difference and differential equation models. Proceedings IFAC NOLCOS’95, Lake Tahoe, California, U.S.A., pp. 901-906; 1995b, Mapping nonlinear integro-differential equations to a generalised describing function form. International Journal of Control, 62, 1145-1160.
4. Schetzen, M., 1980, The Volterra & Wiener Theories of Nonlinear Systems (New York: Wiley).