Variance scaling for EDAs revisited

Oliver Kramer*, Fabian Gieseke

*Corresponding author af dette arbejde
2 Citationer (Scopus)

Abstract

Estimation of distribution algorithms (EDAs) are derivative-free optimization approaches based on the successive estimation of the probability density function of the best solutions, and their subsequent sampling. It turns out that the success of EDAs in numerical optimization strongly depends on scaling of the variance. The contribution of this paper is a comparison of various adaptive and self-adaptive variance scaling techniques for a Gaussian EDA. The analysis includes: (1) the Gaussian EDA without scaling, but different selection pressures and population sizes, (2) the variance adaptation technique known as Silverman's rule-of-thumb, (3) σ-self-adaptation known from evolution strategies, and (4) transformation of the solution space by estimation of the Hessian. We discuss the results for the sphere function, and its constrained counterpart.

OriginalsprogEngelsk
TitelKI 2011: Advances in Artificial Intelligence : 34th Annual German Conference on AI, Proceedings
RedaktørerJoscha Bach, Stefan Edelkamp
Antal sider10
Publikationsdato2011
Sider169-178
ISBN (Trykt)978-3-642-24454-4
ISBN (Elektronisk)978-3-642-24455-1
DOI
StatusUdgivet - 2011
Udgivet eksterntJa
Begivenhed34th Annual German Conference on Artificial Intelligence, KI 2011, in Co-location with the 41st Annual Meeting of the Gesellschaft fur Informatik, INFORMATIK 2011 and the 9th German Conference on Multi-Agent System Technologies, MATES 2011 - Berlin, Tyskland
Varighed: 4 okt. 20117 okt. 2011

Konference

Konference34th Annual German Conference on Artificial Intelligence, KI 2011, in Co-location with the 41st Annual Meeting of the Gesellschaft fur Informatik, INFORMATIK 2011 and the 9th German Conference on Multi-Agent System Technologies, MATES 2011
Land/OmrådeTyskland
ByBerlin
Periode04/10/201107/10/2011
NavnLecture notes in computer science
Vol/bind7006
ISSN0302-9743

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