DocumentCode
1628950
Title
Global Rd optimization when probes are expensive: the GROPE algorithm
Author
Elder, John E., IV
Author_Institution
Dept. of Syst. Eng., Virginia Univ., Charlottesville, VA, USA
fYear
1992
Firstpage
577
Abstract
A global optimization algorithm is introduced which generalizes H.J. Kushner´s (1964) univariate search. It aims to minimize the number of probes required for a given confidence in the results. All known probes contribute to a stochastic model of the underlying score surface, and this model is interrogated for the location most likely to exceed the current result goal. The surface is assumed to be fractal, leading to a piecewise Gaussian model, where the local regions are defined by the Delaunay triangulation of the probes. The algorithm balances the competing aims of (1) sampling in the vicinity of known peaks, and (2) exploring new regions. Preliminary tests on a standard 2-D search problem were very encouraging
Keywords
fractals; optimisation; search problems; 2-D search problem; Delaunay triangulation; GROPE algorithm; fractal surface; global Rd optimization; piecewise Gaussian model; univariate search; Artificial neural networks; Cost function; Error correction; Fractals; Logistics; Probes; Sea surface; Search problems; Stochastic processes; Testing;
fLanguage
English
Publisher
ieee
Conference_Titel
Systems, Man and Cybernetics, 1992., IEEE International Conference on
Conference_Location
Chicago, IL
Print_ISBN
0-7803-0720-8
Type
conf
DOI
10.1109/ICSMC.1992.271711
Filename
271711
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