SUTTERBY NANOFLUID FLOW WITH MICROORGANISMS AROUND A CURVED EXPANDING SURFACE THROUGH A POROUS MEDIUM: THERMAL DIFFUSION AND DIFFUSION THERMO IMPACTS

IF 2.5 4区 工程技术 Q2 ENGINEERING, MECHANICAL Journal of Porous Media Pub Date : 2024-02-01 DOI:10.1615/jpormedia.2024052470
galal Moatimid, Mona Mohamed, Khaled Elagamy
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Abstract

This study anticipates examining a slip bio-convective movement of a non-Newtonian Sutterby nano-fluid (SF) layer with motile microorganisms. The fluid layer flows over a curved stretching surface. The movement is taken across a permeable medium and under the influence of thermal diffusion, diffusion thermo, an unchanged vertical magnetic field (MF), Joule heating, thermal radiation, and chemical reactions. The mathematical construction comprises momentum, energy, nanoparticles volume fraction, and microorganism concentration equations along with linear slip velocity and suitable boundary conditions (BCs). The motivation of the problem concerns recent progress in curved electronics and microchip technology which made a growing development to the remarkable disadvantages of traditional planar electronics, from which the importance of the current work stems. Furthermore, the implication of this work emerges from the participation of microorganisms in the flow over a curved surface and the equation that this flow shares with the temperature, velocity, and nanoparticle system of equations. This prototype has a considerable applicable role in some manufacturing and engineering mechanisms like conduits, sports balls, combustion, inflated broadcast, and flow-structure contact between hydrodynamics and aerodynamics. The configuration of nonlinear partial differential equations (PDEs) is converted into ordinary differential equations (ODEs) by consuming suitable symmetrical transformations. The resulting equations are numerically analyzed via the fourth-order Runge-Kutta (RK-4) in concurrence with the shooting technique. The graphical construction of the targeted distributions is
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多孔介质中微生物围绕弯曲膨胀表面的萨特比纳米流体流动:热扩散和扩散热影响
本研究预计对带有运动微生物的非牛顿萨特比纳米流体(SF)层的滑移生物对流运动进行研究。流体层流过一个弯曲的拉伸表面。运动是在热扩散、热扩散、不变的垂直磁场 (MF)、焦耳热、热辐射和化学反应的影响下,在可渗透介质上进行的。数学结构包括动量、能量、纳米颗粒体积分数和微生物浓度方程,以及线性滑移速度和合适的边界条件(BC)。该问题的动机与最近在曲面电子学和微芯片技术方面取得的进展有关,这些技术的发展解决了传统平面电子学的显著弊端,而当前工作的重要性正是源于此。此外,这项工作的意义还来自于微生物参与曲面上的流动,以及这种流动与温度、速度和纳米粒子方程组之间的关系。这一原型在一些制造和工程机制中具有相当大的适用性,如导管、运动球、燃烧、充气广播以及流体力学和空气动力学之间的流动-结构接触。通过适当的对称变换,非线性偏微分方程(PDE)的配置被转换为常微分方程(ODE)。通过四阶 Runge-Kutta (RK-4),并结合射击技术,对得到的方程进行数值分析。目标分布的图形构造如下
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来源期刊
Journal of Porous Media
Journal of Porous Media 工程技术-工程:机械
CiteScore
3.50
自引率
8.70%
发文量
89
审稿时长
12.5 months
期刊介绍: The Journal of Porous Media publishes original full-length research articles (and technical notes) in a wide variety of areas related to porous media studies, such as mathematical modeling, numerical and experimental techniques, industrial and environmental heat and mass transfer, conduction, convection, radiation, particle transport and capillary effects, reactive flows, deformable porous media, biomedical applications, and mechanics of the porous substrate. Emphasis will be given to manuscripts that present novel findings pertinent to these areas. The journal will also consider publication of state-of-the-art reviews. Manuscripts applying known methods to previously solved problems or providing results in the absence of scientific motivation or application will not be accepted. Submitted articles should contribute to the understanding of specific scientific problems or to solution techniques that are useful in applications. Papers that link theory with computational practice to provide insight into the processes are welcome.
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