2014
DOI: 10.1103/physreve.89.053312
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Non-Newtonian unconfined flow and heat transfer over a heated cylinder using the direct-forcing immersed boundary–thermal lattice Boltzmann method

Abstract: In this study, the immersed boundary-thermal lattice Boltzmann method has been used to simulate non-Newtonian fluid flow over a heated circular cylinder. The direct-forcing algorithm has been employed to couple the off-lattice obstacles and on-lattice fluid nodes. To investigate the effect of boundary sharpness, two different diffuse interface schemes are considered to interpolate the velocity and temperature between the boundary and computational grid points. The lattice Boltzmann equation with split-forcing … Show more

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Cited by 37 publications
(25 citation statements)
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“…This experimental finding is, therefore, consistent with our result of heat reduction for very large b 2 . There is no systematic experimental study on the effect of the finite extensibility of polymers in the literature, except that an enhancement in heat transport has been reported for shear-thinning fluid over a heated cylinder (Mizushina et al 1978;Khan, Culham & Yovanovich 2006;Delouei et al 2014). Shear-thinning fluid can be described by the FENE-P model, and the larger the shear-thinning effect, the smaller the value of b 2 is.…”
Section: Discussionmentioning
confidence: 95%
“…This experimental finding is, therefore, consistent with our result of heat reduction for very large b 2 . There is no systematic experimental study on the effect of the finite extensibility of polymers in the literature, except that an enhancement in heat transport has been reported for shear-thinning fluid over a heated cylinder (Mizushina et al 1978;Khan, Culham & Yovanovich 2006;Delouei et al 2014). Shear-thinning fluid can be described by the FENE-P model, and the larger the shear-thinning effect, the smaller the value of b 2 is.…”
Section: Discussionmentioning
confidence: 95%
“…It is shown in Fig. 7 that the wake length in the polymeric fluid is shorter than that in a Newtonian fluid at the same Re, which is similar to the behavior of a power-law shear-thinning fluid [53,55]. Figure 8 shows the velocity difference ∆ 1 = u − u as well as the stain rate difference ∆ 2 =γ −γ between the flow field of the non-Newtonian polymeric fluid and the Newtonian fluid at Re = 20.…”
Section: Numerical Implementation and Resultsmentioning
confidence: 60%
“…where ω i is the weight associated with e i and c s is the speed of sound, c s = x/ (3) t, and the local fluid density, ρ, and velocity, u, at the lattice node are given by ρ = i f i and ρu = i f i e i +τ * ρg, where g is the strength of an external force [37] and τ * = 0.5+3ν * t/ x 2 . The kinematic viscosity of the non-Newtonian fluid is described as ν * = 2 n−1 |Π D | n−1 2 ξ [34,38], in which ξ is the consistency, Π D is the second invariant of the rate of strain tensor, n is the fluid-type identifier, n < 1, n = 1, and n > 1 correspond to pseudoplastic (shear-thinning), Newtonian, and dilatant (shear-thickening) fluids, respectively. Π D is computed as…”
Section: Lattice-boltzmann Model (Lbm) For Dsps In Non-newtonian Fluimentioning
confidence: 99%