A two-level hybrid evolutionary algorithm for modeling one-dimensional dynamic systems by higher-order ODE models
Created by W.Langdon from
gp-bibliography.bib Revision:1.8051
- @Article{cao:2000:ode2GP,
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author = "Hong-Qing Cao and Li-Shan Kang and Tao Guo and
Yu-Ping Chen and Hugo {de Garis}",
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title = "A two-level hybrid evolutionary algorithm for modeling
one-dimensional dynamic systems by higher-order ODE
models",
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journal = "IEEE Transactions on Systems, Man and Cybernetics --
Part B: Cybernetics",
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year = "2000",
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volume = "40",
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number = "2",
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pages = "351--357",
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month = apr,
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keywords = "genetic algorithms, genetic programming, evolutionary
computation, evolutionary algorithm, ODE models,
one-dimensional dynamic systems, ordinary differential
equation, two-level hybrid evolutionary modeling
algorithm, THEMA, crossover operator",
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ISSN = "1083-4419",
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URL = "http://ieeexplore.ieee.org/iel5/3477/18067/00836383.pdf",
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size = "7 pages",
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abstract = "This paper presents a new algorithm for modeling
one-dimensional (1-D) dynamic systems by higher-order
ordinary differential equation (HODE) models instead of
the ARMA models as used in traditional time series
analysis. A two-level hybrid evolutionary modeling
algorithm (THEMA) is used to approach the modeling
problem of HODE's for dynamic systems. The main idea of
this modeling algorithm is to embed a genetic algorithm
(GA) into genetic programming (GP), where GP is
employed to optimize the structure of a model (the
upper level), while a GA is employed to optimize the
parameters of the model (the lower level). In the GA,
we use a novel crossover operator based on a nonconvex
linear combination of multiple parents which works
efficiently and quickly in parameter optimization
tasks. Two practical examples of time series are used
to demonstrate the THEMA's effectiveness and
advantages.",
- }
Genetic Programming entries for
Hong-Qing Cao
Li-Shan Kang
Tao Guo
Yu-Ping Chen
Hugo de Garis
Citations