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首页> 外文期刊>International Journal of Heat and Mass Transfer >Effects of temperature-dependent properties on natural convection of power-law nanofluids in rectangular cavities with sinusoidal temperature distribution
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Effects of temperature-dependent properties on natural convection of power-law nanofluids in rectangular cavities with sinusoidal temperature distribution

机译:温度相关特性对正弦温度分布矩形腔中幂律纳米流体自然对流的影响

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In this paper, the effects of temperature-dependent properties on natural convection of nanofluids in rectangular cavities with sinusoidal temperature distribution are investigated in detail with lattice Boltzmann method. To improve the computational efficiency, all simulations are performed on the Graphics Processing Unit (GPU) using NVIDIA's CUDA. The fluid in the enclosure is a water-based nanofluid containing Al2O3 nanoparticles. The effects of power-law index (0.5 = n = 1.5), thermal Rayleigh number (10(4) = Ra-f = 10(6)), diameter of nanoparticle (25 nm = d(s) = 100 nm), nanoparticle volume fraction (0.0 = phi = 0.04), temperature of the cooled sidewall (315 K = T-c = 335 K), temperature difference between the sidewalls (10 K = Delta T = 50 K), amplitude ratio (0.0 = A = 1.0), wave number (0.0 = omega = 6.0), phase deviation (0.0 = theta = pi) and aspect ratio (0.250 = AR = 4.00) on heat and fluid flows are investigated. The results reveal that there is an optimal volume fraction phi(opt) at which the maximum heat transfer enhancement is obtained, and the value of phi(opt) is found to increase slightly with decreasing the nanoparticle diameter, and to increase remarkably with increasing the temperature of T-c or Delta T. In addition, the average Nusselt number is generally decreased with increasing power-law index, while increased with increasing A and omega. Further, we found that the average Nusselt number behaves nonlinearly with the phase deviation parameter. Moreover, the present results also indicate that there is an optimal value of aspect ratio at which the impact of AR on heat transfer is the most pronounced. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在本文中,利用格子Boltzmann方法详细研究了温度依赖性特性对矩形腔中具有正弦温度分布的纳米流体自然对流的影响。为了提高计算效率,所有仿真都使用NVIDIA的CUDA在图形处理单元(GPU)上执行。外壳中的流体是包含Al2O3纳米颗粒的水基纳米流体。幂律指数(0.5 <= n <= 1.5),热瑞利数(10(4)<= Ra-f <= 10(6)),纳米粒子的直径(25 nm <= d(s))的影响<= 100 nm),纳米粒子体积分数(0.0 <= phi <= 0.04),冷却侧壁的温度(315 K <= Tc <= 335 K),侧壁之间的温差(10 K <= Delta T <= 50 K),振幅比(0.0 <= A <= 1.0),波数(0.0 <= omega <= 6.0),相位偏移(0.0 <= theta <= pi)和宽高比(0.250 <= AR <= 4.00 )对热量和流体流动进行了研究。结果表明,存在一个最佳的体积分数phi(opt),在该处可获得最大的传热增强,并且发现phi(opt)的值随纳米颗粒直径的减小而略有增加,并随着纳米颗粒直径的增加而显着增加。另外,通常,平均Nusselt数会随着幂律指数的增加而降低,而随着A和ω的增加而增加。此外,我们发现平均努塞尔数与相位偏差参数呈非线性关系。而且,本结果还表明存在最佳的纵横比值,在该值处AR对传热的影响最明显。 (C)2018 Elsevier Ltd.保留所有权利。

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