2015
DOI: 10.1108/hff-02-2014-0036
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Benchmark results for natural and mixed convection heat transfer in a cavity

Abstract: Purpose – The purpose of this paper is to numerically investigate steady, laminar natural and mixed convection heat transfer in a two-dimensional cavity by using a finite volume method with a fourth-order approximation of convective terms, with and without the presence of nanoparticles. Highly accurate benchmark results are also provided. Design/methodology/approach – A finite volume method on a non-uniform staggered grid is used for the… Show more

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Cited by 13 publications
(11 citation statements)
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References 36 publications
(32 reference statements)
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“…The thermal-driven cavity flow a classical fluid dynamics phenomenon and most literature (Sezai and Mohamad, 1998; Sheremet et al , 2017; Yapici and Obut, 2015) studies it. So, we consider 3D thermal-driven cavity flow problem which has no exact solution for testing the proposed methods.…”
Section: Numerical Experimentsmentioning
confidence: 99%
“…The thermal-driven cavity flow a classical fluid dynamics phenomenon and most literature (Sezai and Mohamad, 1998; Sheremet et al , 2017; Yapici and Obut, 2015) studies it. So, we consider 3D thermal-driven cavity flow problem which has no exact solution for testing the proposed methods.…”
Section: Numerical Experimentsmentioning
confidence: 99%
“…Later, Le Quéré [20] has extended the range of Rayleigh numbers from 10 6 to 10 8 which is also widely considered as the extended range of benchmark solutions for transitional to turbulent regime natural convection flow available for the above model problem. In the successive Tables 1 and 2, we compare the present steady state solutions with benchmark solutions obtained by De Vahl Davis [19] and Le Quéré [20] for Ra 10 6 -10 8 and some well-established numerical results available in the literature [20][21][22][23][24][25][26][27]. Grid independence tests have been carried out and it was found that for the case of Ra = 10 7 , the 2D grid configuration is 161 × 161 nodes, while for the case of Ra = 10 8 , the 2D grid configuration of 241 × 241 nodes gave optimum converged results.…”
Section: Governing Equations For Natural Convection Flow In Enclosuresmentioning
confidence: 95%
“…The second-order central differencing scheme is utilized to approximate the diffusion terms in the governing equations. On the other hand, the non-uniform form of the four-point fourth-order interpolation scheme proposed by Yapici and Obut [25] is utilized to be able to approximate convective terms.…”
Section: Problem Statement and Mathematical Formulationmentioning
confidence: 99%