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Study of thermal comfort: numerical simulation in a closed cavity using the lattice Boltzmann method

机译:热舒适性研究:使用格子Boltzmann方法在封闭腔中进行数值模拟

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In this work, a study on thermal comfort in building is presented as it has great interest given its impact on the quality ofindoor environments. The thermal comfort depends on several parameters such as air temperature and velocity, relativehumidity and so on. With this in mind, numerical investigation is carried out on natural convection induced by temperaturegradient between the lower and upper walls in a square enclosure filled with a Newtonian fluid. To approach the realcase of underfloor heating subject to real weather conditions, periodic time varying temperature is imposed on the lowerwall of the enclosure. The mathematical problem has been formulated by considering the Boussinesq’s approximation,and the resulted governing equations are solved using the Lattice Boltzmann Method. The study has been carried outfor Rayleigh numbers in the range 10~3≤ Ra ≤ 10~6, while Prandtl number and aspect ratio are kept constant at 0.71 and 1,respectively. The results obtained show that the flow’s behaviour is strongly dependent on the values of Rayleigh numbersand heating amplitude. The temporal evolution of the spatially averaged Nusselt number indicate that the transferregime is periodic for low values of Ra and switches to a perturbed unsteady flow for hight values.
机译:在这项工作中,对建筑物的热舒适性进行了研究,因为它对建筑质量产生了很大的影响。室内环境。热舒适度取决于几个参数,例如空气温度和速度,相对湿度等。考虑到这一点,对温度引起的自然对流进行了数值研究方形外壳中充满牛顿流体的上下壁之间的梯度。逼近真实地板采暖受实际天气条件影响的情况下,较低的温度会施加周期性的时变温度外壳的壁。数学问题是通过考虑Boussinesq的近似公式来提出的,并用Lattice Boltzmann方法求解控制方程。该研究已经进行对于在10〜3≤Ra≤10〜6范围内的瑞利数,普朗特数和长宽比保持恒定在0.71和1,分别。获得的结果表明,流的行为在很大程度上取决于瑞利数的值和加热幅度。空间平均Nusselt数的时间演变表明转移对于较低的Ra值,该模式是周期性的;对于较高的Ra值,状态切换为扰动的非恒定流。

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