2020
DOI: 10.1002/essoar.10502567.1
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ProLB: A lattice Boltzmann solver of large-eddy simulation for atmospheric boundary layer flows

Abstract: The atmospheric boundary layer (ABL) ranges from hundreds of meters to several kilometers depending on meteorological conditions, mainly wind, temperature, and humidity. Thus, structure of ABL is modified by the daily cycle of heating and cooling over Earth's surface producing three canonical types of boundary layers: convective or unstable, neutral, and stable boundary layers. Convective boundary layer is commonly observed during day when the surface is heated by the sun resulting in a positive buoyancy force… Show more

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Cited by 4 publications
(3 citation statements)
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“…However, it was recently proven that numerical errors -notably those induced by the equilibriumare at the origin of the latter rotational problem in-stead of the lattice itself 44 . This is in agreement with the fact that several commercial solvers (e.g., Power-FLOW and ProLB) rely on D3Q19 formulations -with regularized/filtered collision models whose equilibria include high-order velocity terms-without suffering from such anistropic issues [45][46][47][48][49] .…”
supporting
confidence: 86%
“…However, it was recently proven that numerical errors -notably those induced by the equilibriumare at the origin of the latter rotational problem in-stead of the lattice itself 44 . This is in agreement with the fact that several commercial solvers (e.g., Power-FLOW and ProLB) rely on D3Q19 formulations -with regularized/filtered collision models whose equilibria include high-order velocity terms-without suffering from such anistropic issues [45][46][47][48][49] .…”
supporting
confidence: 86%
“…The classical Smagorinsky model is adopted as the subgrid model in the large-eddy simulation [60] and the surface model of the horizontal momentum components, temperature and humidity is using the Monin -Obukhov similarity theory (MOST) [61]. The incorporating LES within framework of lattice Boltzmann method for atmospheric boundary layer flows are detailed in [62]. The constant of the Smagorinsky subgrid viscosity model is taken equal to C S = 0.15 and turbulent Prandtl numbers of K t = 0.33 and K q = 0.33 are adopted both for potential temperature and water fraction equations.…”
Section: Shallow Cumulus Convectionmentioning
confidence: 99%
“…8 Due to advantages of the lattice Boltzmann method (LBM) for massively parallel computing as well as its high fidelity and low dispersion, there are significant research efforts devoted to extending LBM to large-scale urban flows and shallow atmospheric boundary layer flows. [9][10][11][12] The LBM is originally a weakly compressible flows solver, which has been developed to an efficient method for complex flows. 13,14 The applications of LBM cover, among others, aerodynamic studies on full-scale vehicles, turbulent flows in urban areas, 15 aerodynamic predictions on airfoils.…”
Section: Introductionmentioning
confidence: 99%