芦荟凝胶薄层干燥过程的无因次建模

M. Abad, M. Niakosari, A. Etemadi
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引用次数: 5

摘要

本研究建立了尺寸为7 × 4 × 0.5 × 0.1 cm的芦荟片干燥过程的数学模型。将初始含水率为5750% (d.b)的去皮芦荟片在10%的NACL溶液中浸泡5小时,温度为40℃。C,溶液与果实的比例恒定为5:1。经渗透和未渗透的芦荟样品分别在55℃、70℃和85℃热风干燥。C分别为0.015、0.036和0.054 m3/s,持续13200s。在不同的干燥时间间隔(1200s、2400 s、6000 s、9600s、13200s)测量芦荟样品的水分含量。利用实验结果得到了基于Buckingham??S定理适用于两种干燥方法。为此,三个独立??项被识别,然后依赖??项和每个独立的??有人在寻找期限。最后,将所有独立的??相关项的推导和求值。计算得到渗透对流干燥方法的RMSE、(R2)、MRD和MBE分别为0.0185、0.99、0.05和0.034。对流干燥法的统计参数分别为:0.027、0.98、0.061和0.051。因此,无因次模型能较好地预测干燥过程中芦荟样品的含水量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dimensionless modeling of thin layer drying process of Aloe vera gel
This research, presents mathematical modeling of drying process of Aloe vera slices with dimensions of 7??4??0.5??0.1 cm. Peeled Aloe vera slices with the initial moisture content of 5750% (d.b) were osmosed for 5 hours in NACL solution of 10% and temperature of 40 ??C at a constant solution to fruit ratio of 5:1. Osmosed and unosmosed Aloe vera samples were hot air dried at 55, 70 and 85??C with different air flow rates of 0.015, 0.036 and 0.054 m3/s for 13200s. The moisture content of Aloe vera samples were measured over different intervals of drying time (1200, 2400, 6000, 9600, 13200s) for each experiment. The experimental results were used to obtain two different dimensionless models based on Buckingham???s pi-theorem for both drying methods. To this end, three independent ?? terms were identified and then the relation between dependent ?? term and each independent ?? term was sought. Finally, the dimensionless models incorporating the effect of all the independent ?? terms on the dependent one derived and evaluated. The RMSE, (R2), MRD and MBE for the modeling of osmotic-convective drying method were calculated as 0.0185, 0.99, 0.05 and 0.034, respectively. Also these statistical parameters for the convective drying method were as: 0.027, 0.98, 0.061 and 0.051, respectively. Therefore the dimensionless models could predict the moisture content of Aloe vera samples during drying, properly.
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