DocumentCode
454351
Title
Double-Strength CAFFEINE: Fast Template-Free Symbolic Modeling of Analog Circuits via Implicit Canonical Form Functions and Explicit Introns
Author
McConaghy, Trent ; Gielen, Georges
Author_Institution
ESAT-MICAS, Leuven
Volume
1
fYear
2006
fDate
6-10 March 2006
Firstpage
1
Lastpage
6
Abstract
CAFFEINE, introduced previously, automatically generates nonlinear, template-free symbolic performance models of analog circuits from SPICE data. Its key was a directly-interpretable functional form, found via evolutionary search. In application to automated sizing of analog circuits, CAFFEINE was shown to have the best predictive ability from among 10 regression techniques, but was too slow to be used practically in the optimization loop. In this paper, we describe double-strength CAFFEINE, which is designed to be fast enough for automated sizing, yet retain good predictive abilities. We design "smooth, uniform" search operators which have been shown to greatly improve efficiency in other domains. Such operators are not straightforward to design; we achieve them in functions by simultaneously making the grammar-constrained functional form implicit, and embedding explicit \´introns\´ (subfunctions appearing in the candidate that are not expressed). Experimental results on six test problems show that double-strength CAFFEINE achieves an average speedup of 5times on the most challenging problems and 3times overall; thus making the technique fast enough for automated sizing
Keywords
SPICE; analogue circuits; circuit simulation; evolutionary computation; optimisation; SPICE; analog circuit modelling; canonical functional form expressions in evolution; double-strength CAFFEINE method; explicit introns; Analog circuits; Circuit optimization; Circuit simulation; Circuit testing; Circuit topology; Context modeling; Mathematical model; Nonlinear circuits; Predictive models; SPICE;
fLanguage
English
Publisher
ieee
Conference_Titel
Design, Automation and Test in Europe, 2006. DATE '06. Proceedings
Conference_Location
Munich
Print_ISBN
3-9810801-1-4
Type
conf
DOI
10.1109/DATE.2006.244136
Filename
1656888
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