2012
DOI: 10.1016/j.crme.2012.03.011
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LB simulation of heat transfer in flow past a square unit of four isothermal cylinders

Abstract: The lattice Boltzmann method is applied to simulate heat transfer in flow past a square unit of four circular cylinders which its spacing ratio is fixed at L/D = 2. The cylinders are isothermal and also equal-diameter. The simulation is carried out at a fixed Prandtl number of 0.71, however, the Reynolds number takes three different values; Re = 80, 120 and 200.The D2Q9 model is chosen to simulate fluid flow and the D2Q5 model is employed to simulate heat transfer. It is found that the predictions from the pre… Show more

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Cited by 9 publications
(4 citation statements)
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“…The governing discrete kinetic equation for internal energy is gi(x+eit,t+t)=gi(x,t)1τt[gi(x,t)gieq(x,t)]. ${g}_{i}(x+{e}_{i}\unicode{x02206}t,t+\unicode{x02206}t)={g}_{i}(x,t)-\frac{1}{{\tau }_{t}}[{g}_{i}(x,t)-{{g}_{i}}^{\text{eq}}(x,t)].$Here, g i represents the distribution function for internal energy, g i eq indicates the equilibrium internal energy distribution function, e i is discretized (particle) velocity of the lattice in the direction i ( i = 0, …, 8), τ t is relaxation parameter for internal energy that is related to the thermal diffusivity α ( τ t = 3α + 0.5) 27 …”
Section: Computational Details and Problem Descriptionmentioning
confidence: 99%
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“…The governing discrete kinetic equation for internal energy is gi(x+eit,t+t)=gi(x,t)1τt[gi(x,t)gieq(x,t)]. ${g}_{i}(x+{e}_{i}\unicode{x02206}t,t+\unicode{x02206}t)={g}_{i}(x,t)-\frac{1}{{\tau }_{t}}[{g}_{i}(x,t)-{{g}_{i}}^{\text{eq}}(x,t)].$Here, g i represents the distribution function for internal energy, g i eq indicates the equilibrium internal energy distribution function, e i is discretized (particle) velocity of the lattice in the direction i ( i = 0, …, 8), τ t is relaxation parameter for internal energy that is related to the thermal diffusivity α ( τ t = 3α + 0.5) 27 …”
Section: Computational Details and Problem Descriptionmentioning
confidence: 99%
“…Here, g i represents the distribution function for internal energy, g i eq indicates the equilibrium internal energy distribution function, e i is discretized (particle) velocity of the lattice in the direction i (i = 0, …, 8), τ t is relaxation parameter for internal energy that is related to the thermal diffusivity α (τ t = 3α + 0.5). 27 The local equilibrium density function is calculated by…”
Section: Computational Details and Problem Descriptionmentioning
confidence: 99%
“…Additionally, there are some recent publications on obstacles in an infinite-domain [22][23][24]33,34,11]. Abolfazli Esfahani and Vaselbehagh [5,4] performed a study on the heat transfer around four isothermal cylinders by using Lattice Boltzmann method. They found that the maximum heat transfer is related to the stagnation point of the upstream cylinder.…”
Section: Introductionmentioning
confidence: 99%
“…Different from the cylindrical object of the above researches, Liu et al [19] focused on the experimental investigation of the flow characteristics for four square cylinders and discussed the effects of the spacing ratio and incidence angle on the flow dynamics at subcritical Reynolds numbers, and found that the interference between four square cylinders varies with the spacing ratio and incidence angle. Several similar experimental tests [20,21] and numerical studies [22][23][24][25] on multiple cylinders also discussed the flow characteristics for pure forced convection. A lot of results fully confirm that the flow characteristics of multiple cylinders strongly depend on the overall arrangement and the attack angle because the incoming flow through differently arranged multiple cylinders structure can change the stability and complexity of the flow fields and enhance the interactions between cylinders.…”
Section: Introductionmentioning
confidence: 99%