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AlO和γ - AlO通过非平行壁通道的流动与传热:数值研究。

Flow and heat transfer of AlO and γ-AlO through a channel with non-parallel walls: a numerical study.

作者信息

Ganie Abdul Hamid, Ullah Basharat, El Ghoul J, Zahoor Kiran, Khan Umar

机构信息

Basic Science Department, College of Science and Theoretical Studies, Saudi Electronic University Riyadh 11673 Saudi Arabia.

Department of Mathematics, Mohi-ud-Din Islamic University Nerian Sharif AJ&K Pakistan.

出版信息

Nanoscale Adv. 2023 Oct 4;5(21):5819-5828. doi: 10.1039/d3na00654a. eCollection 2023 Oct 24.

Abstract

Nanofluids are referred to as nanometer suspensions in standard nanometer-sized fluid transfer. In this study, our focus was to examine the flow and transmission of heat through a non-parallel walled channel of nanofluids. For this purpose, we used the thermal transport in HO composed of AlO and γ-AlO nanomaterials within the convergent/divergent channel for stretching/shrinking parameters. The flow was considered two-dimensional and unsteady. As a result, the flow of an unstable fluid, including various nanoparticles, was modeled within the convergent/divergent channel. A suitable similarity transformation was used to convert the complicated coupled system of differential equations into a non-dimensional form. For numerical solutions, the complicated system of equations was first transformed into a set of first-order differential equations using the shooting method. The Runge-Kutta (RK-4) method was then used to solve the reduced first-order equations. To comprehend the flow pattern and temperature and velocity profile deviations caused by dimensionless parameters, a graphical investigation was performed. Graphs were also used to investigate the variation in the velocity and temperature profiles for various emerging factors.

摘要

在标准的纳米级流体传输中,纳米流体被称为纳米级悬浮液。在本研究中,我们的重点是研究纳米流体在非平行壁通道中的流动和热传递。为此,我们在收敛/发散通道中,针对拉伸/收缩参数,使用了由AlO和γ - AlO纳米材料组成的HO中的热传输。流动被视为二维且不稳定的。结果,在收敛/发散通道内对包括各种纳米颗粒的不稳定流体的流动进行了建模。使用合适的相似变换将复杂的耦合微分方程组转化为无量纲形式。对于数值解,首先使用打靶法将复杂的方程组转化为一组一阶微分方程。然后使用龙格 - 库塔(RK - 4)方法求解简化后的一阶方程。为了理解由无量纲参数引起的流动模式以及温度和速度剖面偏差,进行了图形研究。图表还用于研究各种新出现因素下速度和温度剖面的变化。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/1a62/10597563/cf8be34ac17d/d3na00654a-f1.jpg

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