A Dimensionless Parameter Approach based on Singular Value Decomposition and Evolutionary Algorithm for Prediction of Carbamazepine Particles Size

Q3 Engineering
R. Rostamani, S. S. A. Talesh
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引用次数: 0

Abstract

The particle size control of drug is one of the most important factors affecting the efficiency of the nano-drug production in confined liquid impinging jets. In the present research, for this investigation the confined liquid impinging jet was used to produce nanoparticles of Carbamazepine. The effects of several parameters such as concentration, solution and anti-solvent flow rate and solvent type were investigated. So far no analytical and acceptable model has been provided to predict the Carbamazepine particle size in confined liquid impinging jets. In this study the variables affecting the size of the particle became dimensionless using the dimensional analysis then by solving the equation with singular value decomposition method, a simple dimensionless relation was obtained for this process. Moreover, using the genetic algorithm the coefficients of dimensionless parameters were optimally extracted to minimize the error between the model and the laboratory outputs. The determination coefficient of the equation obtained by singular value decomposition method and the improved equation using genetic algorithm were obtained as 0.5291 and 0.5697, respectively. For such a complex experimental system, the accuracy of the obtained equations in spite of their simplicity is acceptable. The obtained results were compared with the results of the neural network model. The results showed that despite the higher precision of the obtained relations by the neural network, the relations obtained by singular value decomposition can be used as a simple method using the dimensionless parameters with acceptable acuracy to predict the particle size in confined liquid impinging jets.
基于奇异值分解和进化算法的卡马西平颗粒粒径预测无量纲参数方法
药物粒度控制是影响密闭液体碰撞射流纳米药物生产效率的重要因素之一。本研究采用密闭液体撞击射流法制备卡马西平纳米颗粒。考察了浓度、溶液和反溶剂流速、溶剂类型等参数对反应的影响。到目前为止,还没有一个可分析和可接受的模型来预测卡马西平在受限液体撞击射流中的粒径。本文通过量纲分析将影响颗粒粒径的变量变为无量纲,然后用奇异值分解法求解方程,得到了该过程的简单的无量纲关系。利用遗传算法对无量纲参数的系数进行优化提取,使模型与实验结果之间的误差最小。奇异值分解法得到的方程的决定系数为0.5291,遗传算法改进后的方程的决定系数为0.5697。对于这样一个复杂的实验系统,所得到的方程虽然简单,但精度是可以接受的。将所得结果与神经网络模型的结果进行了比较。结果表明,尽管神经网络得到的关系精度较高,但奇异值分解得到的关系可以作为一种简单的方法,使用无量纲参数来预测受限液体撞击射流的粒径,并且精度可以接受。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
3.10
自引率
0.00%
发文量
29
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