Fourth-Order Compact Formulation for the Resolution of Heat Transfer in Natural Convection of Water-Cu Nanofluid in a Square Cavity with a Sinusoidal Boundary Thermal Condition

M. Zaydan, Naoufal Yadil, Z. Boulahia, Abderrahim Wakif, R. Sehaqui
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引用次数: 2

Abstract

In the present work, we numerically study the laminar natural convection of a nanofluid confined in a square cavity. The vertical walls are assumed to be insulated, non-conducting, and impermeable to mass transfer. The horizontal walls are differentially heated, and the low is maintained at hot condition (sinusoidal) when the high one is cold. The objective of this work is to develop a new height accurate method for solving heat transfer equations. The new method is a Fourth Order Compact (F.O.C). This work aims to show the interest of the method and understand the effect of the presence of nanofluids in closed square systems on the natural convection mechanism. The numerical simulations are performed for Prandtl number ( ), the Rayleigh numbers varying between  and for different volume fractions varies between 0% and 10% for the nanofluid (water + Cu).
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具有正弦边界热条件的方形腔中水-铜纳米流体自然对流传热解析的四阶紧凑公式
在本工作中,我们数值研究了纳米流体在方形腔内的层流自然对流。垂直壁假定是绝缘的,不导电的,不渗透的传质。水平壁被差分加热,当高壁冷时,低壁保持在热状态(正弦)。本工作的目的是建立一种新的高度精确的传热方程求解方法。该方法是一种四阶压缩(F.O.C)方法。这项工作旨在展示该方法的兴趣,并了解纳米流体在封闭方形系统中存在对自然对流机制的影响。对纳米流体(水+ Cu)的普朗特数()和不同体积分数的瑞利数(0% ~ 10%)进行了数值模拟。
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