Energy efficacy in confined turbulent flow field

S. Karanja, F. Gatheri
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Abstract

Problem: Due to ever-increasing technological advancement, household energy consumption has been on the rise globally. This has led to massive depletion of the non-renewable energy sources due to the increased demand for more energy. In confined thermal systems, the high energy consumption is attributed to ineffectual energy distribution mechanisms. Objective: Energy being an essential factor in development, there is need to establish parameters that influence mechanisms of its distribution to obviate this problem. Methodology: The distribution of energy in confined environments is largely associated with the interactions between the fluid particles and the walls of the flow domain. The intricacies of these interactions is responsible for the diversity in energy profiles in thermal systems.  The Rayleigh number incorporates these interactions into a single parameter. In fluid dynamics, energy transfer is expressed in terms of the Nusselt number. In confined flow, . The values of the constants C and n respectively depend on the geometry of the flow domain whereas depend on the flow conditions. Since most fluids are of low viscosity, flows encountered in practical applications are mostly turbulent. This paper analyses energy profiles in a turbulent flow in a domain with adiabatic walls for and . The physical laws governing the flow are modeled into a generic equation that incorporates all mechanisms of energy transport. The finite volume method is used to discretize the generic equation due to its ability to adapt a grid structure that captures the local features of the flow domain and the consistence of the final mathematical formulations with the underlying physical laws. The discrete equation is solved iteratively using a segregated pressure-based algorithm. Results: The results revealed that the distribution of energy in the flow field is dependent on the geometrical configurations of the flow domain and the flow conditions. Conclusion: Mechanisms of energy transfer is a function of the Rayleigh number and the Aspect ratio of the flow domain. Application & Recommendation: Aspect ratio and Rayleigh number are the parameters that form a scientific basis for energy management as well as tools for designing thermal systems that enhance energy-efficacy while providing the desired thermal conditions. 
受限湍流流场的能量效率
问题:由于技术的不断进步,全球家庭能耗呈上升趋势。由于对更多能源的需求增加,这导致了不可再生能源的大量枯竭。在密闭热系统中,能量分配机制不合理是造成高能耗的主要原因。目的:能源是发展的重要因素,需要建立影响其分配机制的参数,以解决这一问题。方法:受限环境中的能量分布很大程度上与流体颗粒与流域壁面之间的相互作用有关。这些相互作用的复杂性是热系统中能量分布的多样性的原因。瑞利数将这些相互作用合并到一个参数中。在流体动力学中,能量传递用努塞尔数表示。在受限流动中,。常数C和n的值分别取决于流域的几何形状,而取决于流动条件。由于大多数流体都是低粘度的,因此在实际应用中遇到的流动大多是湍流。本文分析了具有和具有绝热壁面的紊流中的能量分布。控制流体流动的物理定律被建模成一个包含所有能量传输机制的通用方程。有限体积法用于离散一般方程,因为它能够适应网格结构,捕获流域的局部特征,并且最终的数学公式与潜在的物理定律一致。采用基于分离压力的算法迭代求解离散方程。结果:流场的能量分布取决于流场的几何形状和流动条件。结论:能量传递机制是瑞利数和流域宽高比的函数。应用与推荐:宽高比和瑞利数是构成能源管理科学基础的参数,也是设计热系统的工具,在提供所需热条件的同时提高能源效率。
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