文章摘要
申爱景,段远源,杨震.不同跨接模型对临界区域热力性质计算的影响[J].,2015,14(1):7-13
不同跨接模型对临界区域热力性质计算的影响
Influence of Crossover Models on Thermodynamic Properties in the Critical Region
投稿时间:2015-03-25  修订日期:2015-03-25
DOI:10.13788/j.issn.1671-8097.2015.01.002
中文关键词: 近临界  跨接模型  热力学性质
英文关键词: critical region  crossover model  thermodynamic properties
基金项目:国家自然科学基金资助项目(No. 51236004和No. 51076074)
作者单位E-mail
申爱景* 热科学与动力工程教育部重点实验室 saj10@mails.tsinghua.edu.cn 
段远源 热科学与动力工程教育部重点实验室  
杨震 热科学与动力工程教育部重点实验室  
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中文摘要:
      经典状态方程虽然能够描述远临界区域的热力学性质,但由于临界区密度涨落的影响,无法精确描述流体在近临界的热力学性质。在简单的经典状态方程基础上引入跨接模型,使得跨接方程能够较好地描述流体近临界区和远临界区的热力学性质。本文以较为常用的PR方程为基础,比较了引入不同跨接模型(跨接正弦模型-1(CSM),跨接解析正弦模型(ASM)和跨接正弦模型-2(NSM))后的跨接方程对丁烷、戊烷及己烷的相平衡和单相区性质的计算效果,发现PR/CSM方程和PR/ASM方程相平衡计算精度相当,优于PR/NSM方程,对于单相区性质,PR/ASM方程计算偏差最小,优于PR/CSM方程和PR/NSM方程,而且PR/ASM方程的跨接函数为显式函数的形式,简化了计算过程,使用更方便。
英文摘要:
      Classical equations of state (EoS) can represent the thermodynamic properties in regions far from the critical point. However, the classical EoSs fail to accurately predict the thermodynamic properties in the critical region, because of the existence of long range density fluctuations. The crossover technique is introduced to the original classical EoS to well represent thermodynamic properties both in the critical region and in regions far from the critical point. Different crossover models (crossover sine model-1 (CSM), analytical crossover sine model (ASM) and crossover sine model-2 (NSM)) are combined with the classical PR EoS in this paper. Comparisons are made between these crossover equations for prediction of vapor-liquid equilibrium and pρT properties in the single phase region. N-butane, n-pentane and n-hexane are chosen for example in this work. The results show that calculation deviations of PR/CSM EoS and PR/ASM EoS for vapor-liquid equilibrium are much less than deviations of PR/NSM EoS. Calculation deviations of PR/ASM EoS for single phase behavior are less than deviations of PR/CSM EoS and PR/NSM EoS. Besides, the crossover function in the PR/ASM EoS is an analytical function, while the crossover functions of the other two EoSs are transcendental equations. More calculation time is saved and the calculation process is simplified, which make PR/ASM EoS easier to use.
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