2017
DOI: 10.1155/2017/3834170
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Lattice Boltzmann Simulation of Natural Convection in an Annulus between a Hexagonal Cylinder and a Square Enclosure

Abstract: Laminar natural convection in a water filled square enclosure containing at its center a horizontal hexagonal cylinder is studied by the lattice Boltzmann method. The hexagonal cylinder is heated while the walls of the cavity are maintained at the same cold temperature. Two orientations are treated, corresponding to two opposite sides of the hexagonal cross-section which are horizontal (case I) or vertical (case II). For each case, the results are presented in terms of streamlines, isotherms, local and average… Show more

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Cited by 18 publications
(13 citation statements)
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“…For controlling fluid flow because of convection in an enclosure, the researchers are using the detached obstacle of varying shapescircular cylinder (Jami et al, 2007;Angeli et al, 2008;Raizah, 2017;Toghraie et al, 2019;Alsabery et al, 2019;Selimefendigil et al, 2019;Selimefendigil and Öztop, 2015;Selimefendigil and Öztop, 2018), square (Ha and Jung, 2000;Alsabery et al, 2020), triangular (Xu et al, 2009;Sheikholeslami et al, 2015), hexagonal (Gangawane and Manikandan, 2017;Alapati, 2020;El Moutaouakil et al, 2017), elliptical (Bararnia et al, 2011;Tayebi et al, 2019;Dogonchi et al, 2020), wavy shape (Hashemi-Tilehnoee et al, 2020), etc.which are needed for industrial applications. Md et al (2009) analyzed the numerical study of combined free and forced convection between a rectangular cavity and a heat-conducting circular cylinder.…”
Section: Subscripts F = Fluid;mentioning
confidence: 99%
“…For controlling fluid flow because of convection in an enclosure, the researchers are using the detached obstacle of varying shapescircular cylinder (Jami et al, 2007;Angeli et al, 2008;Raizah, 2017;Toghraie et al, 2019;Alsabery et al, 2019;Selimefendigil et al, 2019;Selimefendigil and Öztop, 2015;Selimefendigil and Öztop, 2018), square (Ha and Jung, 2000;Alsabery et al, 2020), triangular (Xu et al, 2009;Sheikholeslami et al, 2015), hexagonal (Gangawane and Manikandan, 2017;Alapati, 2020;El Moutaouakil et al, 2017), elliptical (Bararnia et al, 2011;Tayebi et al, 2019;Dogonchi et al, 2020), wavy shape (Hashemi-Tilehnoee et al, 2020), etc.which are needed for industrial applications. Md et al (2009) analyzed the numerical study of combined free and forced convection between a rectangular cavity and a heat-conducting circular cylinder.…”
Section: Subscripts F = Fluid;mentioning
confidence: 99%
“…However, the maximum and minimum average Nusselt numbers for the outer cylinder occurred at the inclination angles of 0 and 90 degrees, respectively. As an example of another shape of the cylinder, El Moutaoukil et al (2017) studied the problem for the inner hexagonal cylinder and a square enclosure in horizontal and vertical modes with water as the working fluid. They concluded that for the higher dimensionless values of hexagonal cylindrical cross-section, the influence of the orientation of the hexagon on the heat transfer is more noticeable.…”
Section: Introductionmentioning
confidence: 99%
“…Because of its many advantages [15] compared to the classical Navier-Stokes equations solvers, LBM has been successfully used to simulate various Multiphysics problems such as multiphase flows [15][16][17], magnetohydrodynamic (MHD) flows [18,19], micro-and nano-flows [20][21][22] and fluid-solid interactions [13,[23][24][25][26]. LBM has also been successfully implemented to predict the behavior of the fluid flow due to natural convection in complex geometries [27][28][29][30][31][32][33][34][35][36][37]. In the above-mentioned research works on natural convection, the following techniques have been used to handle the no-slip and constant temperature BC on complex irregular surfaces: the bounce back (BB) scheme [27][28][29][30][31][32], IBM [33][34][35], and SPM [36,37].…”
Section: Introductionmentioning
confidence: 99%
“…LBM has also been successfully implemented to predict the behavior of the fluid flow due to natural convection in complex geometries [27][28][29][30][31][32][33][34][35][36][37]. In the above-mentioned research works on natural convection, the following techniques have been used to handle the no-slip and constant temperature BC on complex irregular surfaces: the bounce back (BB) scheme [27][28][29][30][31][32], IBM [33][34][35], and SPM [36,37].…”
Section: Introductionmentioning
confidence: 99%