CFD of Fully Developed Channel Flow

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Abstract

Turbulent flow, characterized by random and chaotic fluid motion, is a common occurrence in many engineering applications, such as aerospace, wind turbines, hydroelectric power plants, and chemical mixing processes. In these applications and others, the turbulent flows often involve complex geometries, multiple scales of motion, and nonlinear interactions, which make it challenging to simulate and predict turbulent flow behaviour accurately. As a result, turbulence modelling plays a crucial role in these applications by providing an efficient and cost-effective way to model the complex physics of turbulent flows. Several turbulence models have been developed and are commonly used in computational fluid dynamics (CFD) simulations to predict the behaviour of turbulent flows. In this work, the Navier-Stokes equations and transport equations of turbulent kinetic energy and turbulent dissipation are solved using finite difference approximation. In-house MATLAB code is developed in this work to solve the two-dimensional, incompressible, fully developed turbulent channel flow for Reynolds number ranged from 6000 to 12000.
完全发育通道流的CFD
湍流以随机和混沌的流体运动为特征,在许多工程应用中很常见,如航空航天、风力涡轮机、水力发电厂和化学混合过程。在这些应用和其他应用中,湍流通常涉及复杂的几何形状、多尺度运动和非线性相互作用,这使得准确模拟和预测湍流行为具有挑战性。因此,湍流建模在这些应用中起着至关重要的作用,它提供了一种高效和经济的方法来模拟湍流的复杂物理现象。在计算流体动力学(CFD)模拟中,人们已经开发了几种湍流模型,这些模型通常用于预测湍流的行为。本文采用有限差分近似方法求解了湍流动能和湍流耗散的Navier-Stokes方程和输运方程。本工作开发了内部MATLAB代码,用于求解雷诺数为6000至12000的二维、不可压缩、完全发育的湍流通道流动。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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