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First and second thermodynamic laws analyses between and inside two rotating solid cylindrical geometries with magnetohydrodynamic flow

机译:第一和第二热力学定律分析两个旋转的具有磁流体流动的实心圆柱几何形状之间和内部

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Entropy generation rate which is a tool to measure exergy destruction has attracted considerable attention these years. This work is about temperature and entropy generation rate modeling within cylindrical systems using magnetohydrodynamic (MHD) flow. Two solid co-rotating cylindrical geometries with temperature-dependent thermal conductivities and constant, but different, internal heat generations are considered. The inner one is solid and the outer one is hollow. The MHD flow is within the empty space between these cylindrical geometries. Since the middle geometry is considered as fluid flow, the temperature field is coupled with the velocity field. By obtaining the velocity formula as Bessel functions and approximating it with a series form, and employing a combined analytical-numerical solution technique, the temperature formula within all three components of the system can be formulated. Incorporating the obtained temperature field into the provided fundamental entropy generation rates formulas, the local and volumetric averaged entropy generation rates are calculated. Assuming constant thermal conductivity for all materials, completely analytical solution can be achieved for the considered problem. The accuracy and correctness of the combined analytical-numerical solution technique are checked against available analytical solution. After verification, effects of thermophysical parameters such as magnetic field, Brinkman number, different radii, etc. on the velocity field, temperature distribution and entropy generation rates are examined.
机译:近年来,作为衡量火用能破坏程度的工具的熵产生率已经引起了广泛的关注。这项工作是关于使用磁流体动力学(MHD)流动的圆柱系统内的温度和熵产生速率建模的。考虑了两个固体同向旋转的圆柱几何形状,它们具有随温度变化的热导率和恒定的但内部产生的热量不同。内层是实心的,外层是空心的。 MHD流在这些圆柱几何形状之间的空白空间内。由于中间几何形状被视为流体流动,因此温度场与速度场耦合。通过获得作为Bessel函数的速度公式并以级数形式对其进行近似,并采用组合的解析数值解技术,可以公式化系统所有三个组件中的温度公式。将获得的温度场合并到提供的基本熵产生率公式中,即可计算出局部和体积平均熵产生率。假设所有材料的导热系数恒定,则可以针对所考虑的问题获得完全分析的解决方案。对照可用的分析解决方案来检查组合的分析数字解决方案技术的准确性和正确性。验证后,检查诸如磁场,布林克曼数,不同半径等热物理参数对速度场,温度分布和熵产生率的影响。

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