Exploring multi-view symbolic regression methods in physical sciences
Created by W.Langdon from
gp-bibliography.bib Revision:1.8880
- @Article{Russeil:2026:RSTA,
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author = "Etienne Russeil and Fabricio {Olivetti de Franca} and
Guillaume Moinard and Konstantin Malanchev and
Maxime Cherrey",
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title = "Exploring multi-view symbolic regression methods in
physical sciences",
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journal = "Philosophical Transactions of the Royal Society A:
Mathematical, Physical and Engineering Sciences",
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year = "2026",
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volume = "384",
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number = "2317",
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pages = "20240592",
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month = "9 " # apr,
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keywords = "genetic algorithms, genetic programming, Operon, PySR,
phi-SO, eggp, symbolic regression, interpretability,
physical sciences, multi-dataset, artificial
intelligence, AI, fluid mechanics, galaxies,
mathematical modeling, observational astronomy",
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ISSN = "1364-503X",
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URL = "
https://royalsocietypublishing.org/rsta/article-pdf/doi/10.1098/rsta.2024.0592/6131814/rsta.2024.0592.pdf",
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DOI = "
10.1098/rsta.2024.0592",
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size = "16 pages",
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abstract = "Describing the worlds behaviour through mathematical
functions helps scientists to achieve a better
understanding of the inner mechanisms of different
phenomena. Traditionally this is done by deriving new
equations from first principles and careful
observations. A modern alternative is to automate part
of this process with symbolic regression (SR). The SR
algorithms search for a function that adequately fits
the observed data while trying to enforce sparsity, in
the hopes of generating an interpretable equation. A
particularly interesting extension to these algorithms
is the multi-view symbolic regression (MvSR). It
searches for a parametric function capable of
describing multiple datasets generated by the same
phenomena, which helps to mitigate the common problems
of overfitting and data scarcity. Recently, multiple
implementations added support to MvSR with small
differences between them. we test and compare MvSR as
supported in Operon, PySR, phi-SO and eggp, in
different real-world datasets. We show that they all
often achieve good accuracy while proposing solutions
with only a few free parameters. However, we find that
certain features enable a more frequent generation of
better models. We conclude by providing guidelines for
future MvSR developments.",
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notes = "part of the discussion meeting issue Symbolic
regression in the physical sciences
\cite{Bartlett:2026:RSTAintro}.",
- }
Genetic Programming entries for
Etienne Russeil
Fabricio Olivetti de Franca
Guillaume Moinard
Konstantin Malanchev
Maxime Cherrey
Citations