2016
DOI: 10.1016/j.jcp.2016.08.015
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A novel evolutionary algorithm applied to algebraic modifications of the RANS stress–strain relationship

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Cited by 252 publications
(154 citation statements)
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“…This approach is crucial where data is abundant (e.g., geophysical flows, finance, neuroscience) but the accurate physical law/model is not available. When it comes to large-scale datasets, gene expression programming (GEP), for example, has been applied to recover turbulence closures [376]. The authors tailored original GEP algorithm [377] to handle tensor regression and recover complex functional forms.…”
Section: Nonintrusive Data-driven Modelingmentioning
confidence: 99%
“…This approach is crucial where data is abundant (e.g., geophysical flows, finance, neuroscience) but the accurate physical law/model is not available. When it comes to large-scale datasets, gene expression programming (GEP), for example, has been applied to recover turbulence closures [376]. The authors tailored original GEP algorithm [377] to handle tensor regression and recover complex functional forms.…”
Section: Nonintrusive Data-driven Modelingmentioning
confidence: 99%
“…In [25,28,29] this was done using ordinary least-squares regression for problems in the domains of dynamical systems and biological networks. As mentioned above, the ability of the CFD solver, in which the models will be implemented, to produce a converged solution is sensitive to large coefficients, which has been reported in [11,12,22]. We take this additional constraint into account by performing a Ridge regression…”
Section: Model Inference For Cfdmentioning
confidence: 99%
“…2.1. GEP for model development GEP, first introduced for turbulence model development by Weatheritt & Sandberg (2016), is applied in the present study to train an EASM-like Reynolds stress relation by adding an extra anisotropic stress a x ij as…”
Section: Methodology and Case Setupmentioning
confidence: 99%
“…In a series of studies, the gene-expression programming (GEP) method has been introduced (Weatheritt & Sandberg 2016) to develop explicit algebraic (Reynolds) stress models (EASM) based on the stress tensor decomposition proposed by Pope (1975). EASM-like turbulence closures are represented in the form…”
Section: Introductionmentioning
confidence: 99%
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