On Identification Of Dynamic Systems
Price
Free (open access)
Transaction
Volume
12
Pages
8
Published
1995
Size
459 kb
Paper DOI
10.2495/CMEM950521
Copyright
WIT Press
Author(s)
S.A. Lukasiewicz & R. Babaei
Abstract
On identification of dynamic systems S.A. Lukasiewicz, R. Babaei Department of Mechanical Engineering, The University of Calgary, Calgary, AB Canada T2N 1N4 Summary The method is based on the least square technique, and minimization of the global error functional. The application of the method of finite differences for the representation of all constraints and model equations, makes it possible to present the filtering and identification process in a simple and efficient mathematical form. Filtering and identification may be achieved using the mathematical optimization technique in which the distance norm is selected as the objective function and then minimized subject to the constrained to represent the state equations. The optimally conditions for this constrained optimization problem are obtained in the form of the Kuhn-Tucker equations [3, 4, 5]. These equations, in turn, can be used to determine the optimal filtering law and to identify the system. In particular
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