2022
DOI: 10.3390/math10152708
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Optimization of Turbulence Model Parameters Using the Global Search Method Combined with Machine Learning

Abstract: The paper considers the slope flow simulation and the problem of finding the optimal parameter values of this mathematical model. The slope flow is modeled using the finite volume method applied to the Reynolds-averaged Navier–Stokes equations with closure in the form of the k−ωSST turbulence model. The optimal values of the turbulence model coefficients for free surface gravity multiphase flows were found using the global search algorithm. Calibration was performed to increase the similarity of the experiment… Show more

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Cited by 6 publications
(2 citation statements)
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“…Eqs ( 3), (4), and (5) represent the mathematical expressions for the turbulence in each layer, with varying turbulence parameters and wave numbers [36][37][38]. where: z is a propagation distance that varies between z = 0 and z = L, is Kolmogorov turbulent index of refraction structure parameter in the boundary layer(has unit of m -2/3 ), is the non-Kolmogorov turbulent index of refraction structure parameter in the free troposphere (has unit of m -1/3 ), and is the non-Kolmogorov turbulent index of refraction structure parameter in the stratosphere(of m -2 units).…”
Section: Von Karman Atmospheric Turbulence Modelmentioning
confidence: 99%
“…Eqs ( 3), (4), and (5) represent the mathematical expressions for the turbulence in each layer, with varying turbulence parameters and wave numbers [36][37][38]. where: z is a propagation distance that varies between z = 0 and z = L, is Kolmogorov turbulent index of refraction structure parameter in the boundary layer(has unit of m -2/3 ), is the non-Kolmogorov turbulent index of refraction structure parameter in the free troposphere (has unit of m -1/3 ), and is the non-Kolmogorov turbulent index of refraction structure parameter in the stratosphere(of m -2 units).…”
Section: Von Karman Atmospheric Turbulence Modelmentioning
confidence: 99%
“…Compared to other models, the incipient velocity model is easier to understand, providing a more direct guide for on-site engineers to optimize the discharge process. In recent years, in the field of fluid mechanics, machine learning methods have been used to process and analyze large amounts of experimental or simulated data to extract patterns or regularities related to the behavior of solid-liquid two-phase flows [22][23][24]. This combination can help researchers better understand and predict the characteristics of solid-liquid two-phase flows.…”
Section: Introductionmentioning
confidence: 99%