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Comparison between Modeling of Cetirizine Solubility Using Different Approaches: Semi-Empirical Density Based Correlations vs. Peng-Robinson EoS

机译:使用不同方法对西替利嗪溶解度建模的比较:基于半经验密度的相关性与Peng-Robinson EoS的关系

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The tunable nature of the solubility of various compounds, including molecules of pharmaceutical and biological interest, in supercritical fluids (SCFs) makes SCF extraction technology attractive for many separation and purification processes. Among the different influencing parameters, the most important one in the supercritical based processes is the knowledge of solubility of model solute. But, experimental measurement of the solubility of all pharmaceuticals in wide ranges of temperature and pressure is not only cost effective but also impossible in some cases. Regarding this fact, during the past decades, several approaches are proposed to model the solubility of the compounds in the supercritical fluids especially carbon dioxide. In this way, in the current investigation, two different approaches including five semi-empirical density based correlations (Mendez-Santiago and Teja (MST), Bartle et al ., Chrastil, Kumar and Johnston (KJ) and Hezave et al .) and Peng-Robinson equation of state are used to find if it is possible to correlate the solubility of cetirizine with acceptable deviation as a function of temperature and pressure. The results reveal that among the examined approaches Hezave and Lashkarbolooki model leads to better overall correlative capability with average absolute relative deviation of 5.04% although Peng-Robinson EoS leads to lower AARD % of 3.85 % in 338 K isotherm.
机译:各种化合物(包括具有药用和生物学意义的分子)在超临界流体(SCF)中的溶解度具有可调性,这使得SCF萃取技术对许多分离和纯化工艺具有吸引力。在不同的影响参数中,基于超临界的过程中最重要的一个是模型溶质的溶解度知识。但是,在各种温度和压力范围内对所有药物的溶解度进行实验测量不仅具有成本效益,而且在某些情况下是不可能的。关于这一事实,在过去的几十年中,提出了几种方法来模拟化合物在超临界流体特别是二氧化碳中的溶解度。这样,在当前的研究中,有两种不同的方法,包括基于半经验密度的五个相关性(Mendez-Santiago和Teja(MST),Bartle等人,Chrastil,Kumar和Johnston(KJ)和Hezave等人)和使用Peng-Robinson状态方程来确定是否有可能将西替利嗪的溶解度与可接受的偏差随温度和压力的关系进行关联。结果表明,在经过检验的方法中,尽管在338 K等温线中Peng-Robinson EoS导致较低的AARD%(3.85%),但Hezave和Lashkarbolooki模型导致更好的整体关联能力,平均绝对相对偏差为5.04%。

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