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RG-CPA方程计算固体在超临界流体中的溶解度

Modeling Solubility of Solids in Supercritical Fluids Using the RG-CPA EOS
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摘要 超临界流体广泛地应用于能源动力、制冷空调等多个领域,而固体在超临界流体中的溶解度对于工业过程有较大的影响。工程上常用状态方程计算溶解度,本文将结合了重整化群理论的RG-CPA方程推广到了溶解度的计算中,RG-CPA方程能够准确地描述流体在近临界和远临界区域的热力学性质,有效地克服了经典立方型状态方程无法准确描述近临界区域热力学性质的缺点。采用该方法对7种有机固体在超临界CO_2中的溶解度进行了计算,并与经典方程进行了比较。结果表明,与经典方程相比,RG-CPA方程能更好地再现极接近临界点处溶解度的陡峭变化规律。 Supercritical fluids have been extensively used in energy, power, refrigeration and air conditioning fields in recent years. The solubility of solids in supercritical fluids greatly influences industrial processes, which makes accurate predictions of the solubility rather important. Cubic equations of state (EOS) are commonly used to predict solubilities in industry. However, the cubic EOSs fail to predict the thermodynamic properties near the critical point, because of density fluctuations asymptotically close to the critical point. The RG-CPA EOS which combines the original cubic-plus-association (CPA) EOS with renormMization group theory (RG) can give accurate predictions of the thermodynamic properties both near the critical point and far from the critical point. Therefore, the RG-CPA EOS was used to model solid solubility using solubility data of 7 solid organic compounds in supercritical CO2. The results show significant improvement in the repre- sentation of the sharp change of solubility near the critical point compared with the original CPA EOS.
出处 《工程热物理学报》 EI CAS CSCD 北大核心 2013年第9期1621-1625,共5页 Journal of Engineering Thermophysics
基金 国家重点基础研究发展计划资助项目(No.2009CB219805) 国家自然科学基金资助项目(No.21176133)
关键词 溶解度 超临界CO2 RG—CPA方程 solubility supercritical CO2 RG-CPA EOS
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参考文献22

  • 1White J A.Contribution of Fluctuations to Thermal-Properties of Fluids with Attractive Forces of Limited Range-Theory Compared with P-Rho-T and Cv Data for Argon [J].Fluid Phase Equilib,1992,75:53-64.
  • 2Lue L,Prausnitz J M.Renormalization-Group Corrections to an Approximate Free-Energy Model for Simple Fluids Near to and Far From the Critical Region [J].J Chem Phys,1998,108(13):5529-5536.
  • 3段黎萍,陆九芳,陈健,李以圭.应用重整化群理论计算超临界水的性质[J].化工学报,2003,54(1):18-23. 被引量:9
  • 4Bymaster A,Emborsky C,Dominik A,et al.Renormalization-Group Corrections to a Perturbed-Chain Statistical Associating Fluid Theory for Pure Fluids Near to and Far From the Critical Region [J].Ind Eng Chem Res,2008,47(16):6264-6274.
  • 5许心皓,段远源.CPA方程结合RG理论计算甲醇、水、氨的性质[J].清华大学学报(自然科学版),2011,51(5):677-680. 被引量:5
  • 6许心皓,段远源,杨震.RG-CPA方程计算超临界CO_2-醇体系汽液相平衡[J].化工学报,2012,63(5):1331-1337. 被引量:1
  • 7Kontogeorgis G M,Yakoumis I V,Meijer H,et al.Multicomponent Phase Equilibrium Calculations for Water-Methanol-Alkane Mixtures [J].Fluid Phase Equilib,1999,158-160:201-209.
  • 8NIST.NIST Chemistry Webbook [EB/OL].[2012-05-15].http:/ / webbook.nist.gov / chemistry.
  • 9Schmitt W J,Reid R C.Solubility of Monofunctional Or-ganic Solids in Chemically Diverse Supercritical Fluids [J].J Chem Eng Data,1986,31(2):204-212.
  • 10KaIaga A,TrebbIe M.Density Changes in Supercritical Solvent Plus Hydrocarbon Solute Binary Mixtures [J].J Chem Eng Data,1999,44(5):1063-1066.

二级参考文献22

  • 1Kontogeorgis G M, Voutsas E C, Yakoumis I V, et al. An equation of state for associating fluids [J]. Ind Eng Chem Res, 1996, 35(11): 4310-4318.
  • 2Kontogeorgis G M, Michelsen M L, Folas G K, et al. Ten years with the CPA (cubic plus association) equation of state. Part 1. Pure compounds and sel~associating systems [J]. Ind Eng Chem Res, 2006, 48( 14): 4855-4868.
  • 3Wilson K G. Renormalization group and critical phenomena [J]. PhysRevB, 1971, 4(9): 3174-3205.
  • 4Salvino L W, White J A. Calculation of density fluctuation contributions to thermodynamic properties of simple fluids [J]. J Ghem Phys, 1992, 96(6): 4559-4568.
  • 5White .J A. Contribution of fluctuations to thermal-properties of fluids with attractive forces of limited range theory compared with P-Rho T and Cv data for argon [J]. Fluid Phase Equilib, 1992, 75:53-64.
  • 6White J A, Zhang S. Renormalization group theory for fluids [J]. d Chem Phys, 1993, 99(3): 2012-2019.
  • 7White J A, Zhang S. Renormalization theory of nonuniversal thermal-properties of fluids [J]. JChem Phys, 1995, 103(5): 1922-1928.
  • 8White J A, Zhang S. Renormalization group theory for fluids to greater density distances from the critical point [J]. Int J Thermophys, 1998, 19(4): 1019- 1027.
  • 9Cai J, Prausnitz J M. Thermodynamics for fluid mixlures near to and far from the vaporqiquid critical point[J]. Fluid Phase Equilib, 2004, 219(2): 205-217.
  • 10Cai J, Qiu D L, Zhang L N, et al. Vapor liquid crilical properties of nmhi component fluid mixture [J]. Fluid Phase Equilib, 2006, 241(1 2): 229-235.

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