This paper addresses the problem of reliably setting genetic algorithm parameters for
consistent labelling problems. Genetic algorithm parameters are notoriously difficult
to determine. This paper proposes a robust empirical framework, based on the anal-
ysis of factorial experiments. The use of a graeco-latin square permits an initial study
of a wide range of parameter settings. This is followed by fully crossed factorial ex-
periments with narrower ranges, which allow detailed analysis by logistic regression.
The empirical models thus derived can be used first to determine optimal algorithm
parameters, and second to shed light on interactions between the parameters and their
relative importance. The initial models do not extrapolate well. However, an advan-
tage of this approach is that the modelling process is under the control of the experi-
menter, and is hence very flexible. Refined models are produced, which are shown to
be robust under extrapolation to up to triple the problem size.
%0 Journal Article
%1 myers2001empirical-model
%A Myers, Richard
%A Hancock, Edwin R.
%D 2001
%J Evolutionary Computation
%K data factorial, fitting, interaction, latin model overview, parameter, square, suites, test tuning,
%N 4
%P 461-493
%R 10.1162/10636560152642878
%T Empirical Modelling of Genetic Algorithms
%V 9
%X This paper addresses the problem of reliably setting genetic algorithm parameters for
consistent labelling problems. Genetic algorithm parameters are notoriously difficult
to determine. This paper proposes a robust empirical framework, based on the anal-
ysis of factorial experiments. The use of a graeco-latin square permits an initial study
of a wide range of parameter settings. This is followed by fully crossed factorial ex-
periments with narrower ranges, which allow detailed analysis by logistic regression.
The empirical models thus derived can be used first to determine optimal algorithm
parameters, and second to shed light on interactions between the parameters and their
relative importance. The initial models do not extrapolate well. However, an advan-
tage of this approach is that the modelling process is under the control of the experi-
menter, and is hence very flexible. Refined models are produced, which are shown to
be robust under extrapolation to up to triple the problem size.
@article{myers2001empirical-model,
abstract = {This paper addresses the problem of reliably setting genetic algorithm parameters for
consistent labelling problems. Genetic algorithm parameters are notoriously difficult
to determine. This paper proposes a robust empirical framework, based on the anal-
ysis of factorial experiments. The use of a graeco-latin square permits an initial study
of a wide range of parameter settings. This is followed by fully crossed factorial ex-
periments with narrower ranges, which allow detailed analysis by logistic regression.
The empirical models thus derived can be used first to determine optimal algorithm
parameters, and second to shed light on interactions between the parameters and their
relative importance. The initial models do not extrapolate well. However, an advan-
tage of this approach is that the modelling process is under the control of the experi-
menter, and is hence very flexible. Refined models are produced, which are shown to
be robust under extrapolation to up to triple the problem size.},
added-at = {2009-04-07T10:59:16.000+0200},
author = {Myers, Richard and Hancock, Edwin R.},
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biburl = {https://www.bibsonomy.org/bibtex/2c468510af18f3cb2705320e3a7bd0531/selmarsmit},
date-added = {2008-05-07 10:42:57 +0200},
date-modified = {2008-05-16 11:35:59 +0200},
description = {Selmar},
doi = {10.1162/10636560152642878},
interhash = {209528a22d75be26abcc2e5117d845d0},
intrahash = {c468510af18f3cb2705320e3a7bd0531},
journal = {Evolutionary Computation},
keywords = {data factorial, fitting, interaction, latin model overview, parameter, square, suites, test tuning,},
number = 4,
pages = {461-493},
rating = {5},
read = {Yes},
timestamp = {2009-04-07T10:59:19.000+0200},
title = {Empirical Modelling of Genetic Algorithms},
volume = 9,
year = 2001
}