Evolvable Warps for Data Normalization
Created by W.Langdon from
gp-bibliography.bib Revision:1.9164
- @InProceedings{Gilbert:2016:CEC,
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author = "Jeremy Gilbert and Daniel Ashlock",
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title = "Evolvable Warps for Data Normalization",
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booktitle = "Proceedings of 2016 IEEE Congress on Evolutionary
Computation (CEC 2016)",
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year = "2016",
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editor = "Yew-Soon Ong",
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pages = "1562--1569",
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address = "Vancouver",
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month = "24-29 " # jul,
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publisher = "IEEE Press",
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keywords = "genetic algorithms, genetic programming",
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isbn13 = "978-1-5090-0623-6",
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broken = "http://eldar.mathstat.uoguelph.ca/dashlock/eprints/BIOINF11.html",
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DOI = "
10.1109/CEC.2016.7743975",
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size = "8 pages",
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abstract = "The traditional method of fitting an approximate
cumulative probability distribution to a data set is to
bin the data in narrow bins and obtain a step function
approximation. This technique suffices for many
applications, but the resulting object is not a
differentiable function making recovery of the
underlying probability distribution function
impossible. a unique group theoretic representation is
used to define evolvable data warps that can be used to
recover continuous, infinitely differentiable versions
of the inverse cumulative distribution function. The
use of a group theoretic representation permits a
simple calculation to transform the evolved object into
a cumulative distribution function and, via
differentiation, into a probability distribution
function. The group used to define the evolvable data
warps is the group of bijections of the unit interval.
The generators used by evolution are chosen to be
differentiable in order to enable the computation of
probability distribution functions. Experiments are run
using a simple type of evolutionary algorithm to evolve
approximate CDFs on seven data sets. The first data set
is used to perform a parameter study on the
representation length used to evolve the approximate
CDFs and comparing two variations of the
representation; one of which uses a representational
control called gene expression and one of which does
not.",
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notes = "https://occupymath.wordpress.com/2016/07/28/what-do-mathematicians-do-all-day/
WCCI2016",
- }
Genetic Programming entries for
Jeremy Gilbert
Daniel Ashlock
Citations