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Experimental and numerical investigations on combined Buoyancy-Marangoni convection heat and mass transfer of power-law nanofluids in a porous composite with complex surface

机译:复合表面多孔复合材料中电力法纳米流体联合浮力 - 马吕尼对流热和传质的实验和数值研究

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In this paper, a convection and heat transfer problem of power-law fluid in a three-dimensional porous media with complex surface is studied. The Buoyancy-Marangoni convection for non-Newtonian power-law fluids in porous media is solved using a compact high-order finite volume method. For this single-phase model, the left wall is kept at high temperature and high concentration, the right wall is affected by lower temperature and lower concentration, the upper wall is a complex surface, and the remaining walls are considered to be adiabatic and impermeable. The Weierstrass-Mandelbrot function is used to simulate the shape of the upper surface. The fluid in the porous cavity is a power-law nanofluids containing copper oxide nanoparticles. The solid material of the porous medium is aluminum foam. Numerical simulations can be used to determine the power law exponent, Marangoni number, Rayleigh number, and aspect ratio on the flow, heat transfer, and mass transfer rate. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文研究了三维多孔介质中具有复杂表面的动力法流体的对流和传热问题。使用紧凑的高阶有限体积法解决了多孔介质中非牛顿电力法流体的浮力 - Marangoni对流。对于这种单相模型,左壁保持高温和高浓度,右壁受到较低温度和较低浓度的影响,上壁是复杂的表面,并且剩余的墙壁被认为是绝热和不透气的。 Weierstrass-mandelbrot函数用于模拟上表面的形状。多孔腔中的液体是含有氧化铜纳米颗粒的动力法纳米流体。多孔介质的固体材料是铝泡沫。数值模拟可用于确定流量,传热和传质率的电力律指数,Marangoni号,瑞利数和纵横比。 (c)2019 Elsevier Ltd.保留所有权利。

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