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EXPERIMENTAL VALIDATION OF A CFD MODEL IN A THERMAL ENVIRONMENT CHARACTERIZATION

机译:热环境表征中CFD模型的实验验证

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Comfort has a great influence on work performance and productivity. Creating a comfortable environment can be achieved by various routes: a good selection of clothing and a proper design of equipment and technical facilities that can render an appropriate acclimatization of the occupational environment. There are several methods for solving problems of thermal comfort, including computer simulation of the thermal system comprising the Human Body - Clothing - Environment. With the evolution of computer technology and CFD (Computational Fluid Dynamics) techniques one can now develop complete analysis of HVAC systems, with regard to the fields of flow velocity, temperature distribution, particularly in the vicinity of the human body. In this way a complete interaction of the human body with the surrounding air can be descried. The difficulty in modeling the human body arises from the complex geometric shape and its thermo-physiological properties, being important to include all these factors in the numerical simulation of the human body in a closed environment. In the current study a CFD model was developed to describe the fluid flow, heat transfer and mass transfer between the ventilation air and a human manikin inside a room. The computational model solves the heat, mass and momentum conservation equations in the computation domain using a finite volume discretization method and the resulting equations are solved in the ANSYS © environment and then validated with experimental data. The thermal characterization of the environment followed the Fanger index (PMV-PPD~1).
机译:舒适度对工作绩效和生产率有很大影响。创造舒适的环境可以通过多种途径来实现:选择合适的衣服以及适当设计设备和技术设施,以使职业环境得到适当的适应。有几种解决热舒适性问题的方法,包括对包括人体-衣物-环境在内的热力系统进行计算机模拟。随着计算机技术和CFD(计算流体动力学)技术的发展,人们现在可以对HVAC系统进行完整的分析,涉及流速,温度分布领域,尤其是在人体附近。以这种方式,可以描述人体与周围空气的完全相互作用。人体建模的困难源于复杂的几何形状及其热生理特性,对于将所有这些因素包括在封闭环境中的人体数值模拟中而言,这一点很重要。在当前的研究中,开发了一个CFD模型来描述室内通风空气和人体模型之间的流体流动,传热和传质。该计算模型使用有限体积离散化方法求解了计算域中的热,质量和动量守恒方程,然后将所得方程在ANSYS©环境中求解,然后用实验数据进行验证。环境的热特性遵循Fanger指数(PMV-PPD〜1)。

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