Many engineering optimisation problems are difficult to describe mathematically and as such can not be easily optimised. Recently attention has focussed on developing methods to create approximations of the real object function using numerical model data instead. The approximated function can then be optimised using a suitable optimisation method. This paper describes the extraction of derivative information from a neuro‐fuzzy system. Subsequently, this permits the application of classic deterministic optimisation methods in order to identify the global minimum of any approximated objective function. For non‐differentiable functions this approach is of great benefit. Results from an analytical optimisation example, in which the objective function and the solution are known, and a two variable loudspeaker optimisation problem are discussed. In both cases, the neuro‐fuzzy system worked well to model the physical problem and the extracted derivative served to locate the minimum.
Skip Nav Destination
Article navigation
Research Article|
September 01 2000
Derivative extraction from a neuro‐fuzzy model Available to Purchase
K. Rashid;
K. Rashid
Imperial College of Science, Technology and Medicine, Electrical and Electronic Engineering Department, London, UK
Search for other works by this author on:
J.A. Ramírez;
J.A. Ramírez
Universidade Federal de Minas Gerais, Departamento de Engenharia Eletrica, Belo Horizonte, MG, Brazil, and
Search for other works by this author on:
E.M. Freeman
E.M. Freeman
Imperial College of Science, Technology and Medicine, Electrical and Electronic Engineering Department, London, UK
Search for other works by this author on:
Publisher: Emerald Publishing
Online ISSN: 2054-5606
Print ISSN: 0332-1649
© MCB UP Limited
2000
COMPEL (2000) 19 (3): 850–865.
Citation
Rashid K, Ramírez J, Freeman E (2000), "Derivative extraction from a neuro‐fuzzy model". COMPEL, Vol. 19 No. 3 pp. 850–865, doi: https://doi.org/10.1108/03321640010334631
Download citation file:
Suggested Reading
Approximation of the objective function: multiquadrics versus neural networks
COMPEL (September,1999)
Comparison of radial basis function approximation techniques
COMPEL (September,2003)
Numerical mathematics
Kybernetes (November,1999)
A Six‐Compartment Linear Mammillary Model
Kybernetes (January,1992)
Methods for identification and control of models
Kybernetes (October,2000)
Related Chapters
Multi-objective optimization in a circumscribed bridge system
Bridge Management 5: Inspection, maintenance, assessment and repair: Proceedings of the 5th International Conference on Bridge Management, organized by the University of Surrey, 11–13 April 2005
Using process capability analysis and simulation to improve patient flow
Applications of Management Science
Optimizing Resources to Better Forecast Future Profits
Advances in Business and Management Forecasting
Recommended for you
These recommendations are informed by your reading behaviors and indicated interests.
