Genetic algorithms for estimation problems with multiple opt
The genetic algorithm is examined as a method for solving optimization problems in econometric estimation. It does not restrict either the form or regularity of the objective function, allows a reasonably large parameter space, and does not rely on a point-to-point search. The performance is evaluat...
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Published in | Journal of business & economic statistics Vol. 13; no. 1; p. 53 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Alexandria
Taylor & Francis Ltd
01.01.1995
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Subjects | |
Online Access | Get full text |
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Summary: | The genetic algorithm is examined as a method for solving optimization problems in econometric estimation. It does not restrict either the form or regularity of the objective function, allows a reasonably large parameter space, and does not rely on a point-to-point search. The performance is evaluated through 2 sets of experiments on standard test problems as well as econometric problems from the literature. First, alternative genetic algorithms that vary over mutation and crossover rates, population rates, and other features are contrasted. Second, the genetic algorithm is compared to Nelder-Mead simplex, simulated annealing, adaptive random search, and MSCORE. Although the genetic algorithm has difficulty finding a point at which the gradient is exactly zero, it can greatly enhance the performance of locally efficient gradient-type algorithms by providing needed global efficiency. For nondifferentiable problems, the genetic algorithm can complement existing software packages such as MSCORE and can provide a flexible direct-search method for certain estimators. |
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ISSN: | 0735-0015 1537-2707 |