Created by W.Langdon from gp-bibliography.bib Revision:1.2031
@InProceedings{miller:2000:CGP,
author = "Julian F. Miller and Peter Thomson",
title = "Cartesian Genetic Programming",
booktitle = "Genetic Programming, Proceedings of EuroGP'2000",
year = "2000",
editor = "Riccardo Poli and Wolfgang Banzhaf and
William B. Langdon and Julian F. Miller and Peter Nordin and
Terence C. Fogarty",
volume = "1802",
series = "LNCS",
pages = "121--132",
address = "Edinburgh",
publisher_address = "Berlin",
month = "15-16 " # apr,
organisation = "EvoNet",
publisher = "Springer-Verlag",
keywords = "genetic algorithms, genetic programming, cartesian
genetic programming",
ISBN = "3-540-67339-3",
URL = "
http://www.elec.york.ac.uk/intsys/users/jfm7/cgp-eurogp2000.pdf",
URL = "
http://citeseer.ist.psu.edu/424028.html",
URL = "
http://www.springerlink.com/openurl.asp?genre=article&issn=0302-9743&volume=1802&spage=121",
abstract = "This paper presents a new form of Genetic Programming
called Cartesian Genetic Programming in which a program
is represented as an indexed graph. The graph is
encoded in the form of a linear string of integers. The
inputs or terminal set and node outputs are numbered
sequentially. The node functions are also separately
numbered. The genotype is just a list of node
connections and functions. The genotype is then mapped
to an indexed graph that can be executed as a program.
Evolutionary algorithms are used to evolve the genotype
in a symbolic regression problem (sixth order
polynomial) and the Santa Fe Ant Trail. The
computational effort is calculated for both cases. It
is suggested that hit effort is a more reliable measure
of computational efficiency. A neutral search strategy
that allows the fittest genotype to be replaced by
another equally fit genotype (a neutral genotype) is
examined and compared with non-neutral search for the
Santa Fe ant problem. The neutral search proves to be
much more effective.",
notes = "EuroGP'2000, part of \cite{poli:2000:GP}",
}
Genetic Programming entries for Julian F Miller Peter Thomson