2022
DOI: 10.3390/en15166013
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Assessment of Turbulence Models over a Curved Hill Flow with Passive Scalar Transport

Abstract: An incoming canonical spatially developing turbulent boundary layer (SDTBL) over a 2-D curved hill is numerically investigated via the Reynolds-averaged Navier–Stokes (RANS) equations plus two eddy-viscosity models: the K−ω SST (henceforth SST) and the Spalart–Allmaras (henceforth SA) turbulence models. A spatially evolving thermal boundary layer has also been included, assuming temperature as a passive scalar (Pr = 0.71) and a turbulent Prandtl number, Prt, of 0.90 for wall-normal turbulent heat flux modeling… Show more

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Cited by 4 publications
(2 citation statements)
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“…These equations require a model or closure to compute the Reynolds stresses, which arises from the convective terms of the NS equations after applying the time averaging process. Unfortunately, the RANS approach exhibits a deficient performance in massively separated flows or flows with inherently unsteady behavior [3] and in highly accelerated flows [4]. Recently, significant attention has been paid to relatively low-cost, scale-resolving, time-dependent computations of complex flows for industrial applications, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…These equations require a model or closure to compute the Reynolds stresses, which arises from the convective terms of the NS equations after applying the time averaging process. Unfortunately, the RANS approach exhibits a deficient performance in massively separated flows or flows with inherently unsteady behavior [3] and in highly accelerated flows [4]. Recently, significant attention has been paid to relatively low-cost, scale-resolving, time-dependent computations of complex flows for industrial applications, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…These equations demand a closure to compute the Reynolds stresses arising from the convective terms of the NS equations after applying the time-averaging process. Unfortunately, the RANS approach exhibits a deficient performance in massively separated flows or flows with inherently unsteady behavior [3] and in highly accelerated flows [4]. Recently, significant attention has been paid to relatively low-cost, scale-resolving, time-dependent computations of complex flows for industrial applications, e.g., geometries with moving parts, wing flutter, noise prediction, etc.…”
Section: Introductionmentioning
confidence: 99%