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首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part C. Journal of mechanical engineering science >Optimum coefficient of performance and exergetic efficiency of a two-stage vapour compression refrigeration system
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Optimum coefficient of performance and exergetic efficiency of a two-stage vapour compression refrigeration system

机译:两级蒸汽压缩制冷系统的最佳性能系数和能量效率

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摘要

This paper presents the results of an optimization study for a two-stage vapour compression refrigeration system based on the coefficient of performance (COP) and exergetic efficiency. Traditional studies have focused on the first-law performance, while those studies dealing with the second law have primarily been limited to performance analysis as opposed to performance optimization. The results of this study indicate that the use of the common approximation of the geometric mean to find the optimum interstage pressure can lead to significant errors in interstage pressure. However, an optimum COP or exergetic efficiency based on the same interstage pressure has relatively little error. This trend is valid as long as the isentropic compressor efficiencies are 'reasonable'. Second-law optimization revealed that the optimum data curves themselves have a maxima for each set of conditions tested. This leads to the conclusion that for a given system there is an optimum set of conditions that lead to the lowest amount of exergy destruction for that system. This is shown to occur consistently for reasons that are, as yet, undetermined. Finally, polynomial equations have been fitted to the resultant optimum data for the interstage pressure, COP and exergetic efficiency. These equations allow for the reproduction of optimum points based on high- and low-pressure compressor efficiencies and condenser and evaporator pressures.
机译:本文介绍了基于性能系数(COP)和充分利用效率的两级蒸汽压缩制冷系统的优化研究结果。传统研究集中在第一定律性能上,而那些涉及第二定律的研究主要限于性能分析,而不是性能优化。这项研究的结果表明,使用几何平均数的通用逼近来找到最佳级间压力会导致级间压力的显着误差。然而,基于相同的级间压力的最佳COP或能量效率具有相对较小的误差。只要等熵压缩机的效率是“合理的”,这种趋势就是有效的。二次定律优化表明,对于每种测试条件,最优数据曲线本身都有一个最大值。得出这样的结论:对于给定的系统,存在一组最佳条件,这些条件导致该系统的最低能级破坏量。由于尚未确定的原因,这被证明是一致发生的。最后,将多项式方程式拟合到级间压力,COP和高能效的最终最佳数据。这些方程式允许根据高压和低压压缩机的效率以及冷凝器和蒸发器的压力来再现最佳点。

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