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Prediction of Time of Capillary Rise in Porous Media Using Artificial Neural Network (ANN)

机译:人工神经网络(ANN)预测多孔介质中毛细血管上升的时间

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An Artificial Neural Network (ANN) was used to analyse the capillary rise in porous media. Wetting experiments were performed with fifteen liquids and fifteer, different powders. The liquids covered a wide range of surface tension ( 15.45-71.99 mJ/m~2 ) and viscosity (0.25-21 mPa.s). The powders also provided an acceptable range of particle size (0.012-45 μm) and surface free energy (25.54-63.90 mJ/m~2). An artificial neural network was employed to predict the time of capillary rise for a known given height. The network's inputs were density, surface tension, and viscosity for the liquids and particle size, bulk density, packing density, and surface free energy for the powders. Two statistical parameters namely the product moment correlation coefficient (r~2) and the performance factor (PF/3) were used to correlate the actual experimentally obtained times of capillary rise to: ⅰ) their equivalent values as predicted by a designed and trained artificial neural network; ⅱ) their corresponding values as calculated by the Lucas-Washburn's equation as well as the equivalent values as calculated by its various other modified versions. It must be noted that for a perfect correlation r~2=1 and PF/3=0. The results showed that only the present approach of artificial neural network was able to predict with superior accuracy (i.e. r~2 = 0.91, PF/3=55) the time of capillary rise. The Lucas-Washburn's calculations gave the worst correlations (r~2 = 0.11, PF/3 = 1016). Furthermore, some of the modifications of this equation as proposed by different workers did not seem to conspicuously improve the relationships giving a range of inferior correlations between the calculated and experimentally determined times of capillary rise (i.e. r~2 = 0.24 to 0.44, PF/3 = 129 to 293).
机译:人工神经网络(ANN)用于分析多孔介质中的毛细管上升。用十五种液体和粉状的不同粉末进行了润湿实验。液体具有很宽的表面张力(15.45-71.99 mJ / m〜2)和粘度(0.25-21 mPa.s)。这些粉末还提供了可接受的粒度范围(0.012-45μm)和表面自由能(25.54-63.90 mJ / m〜2)。使用人工神经网络预测已知给定高度下毛细血管上升的时间。该网络的输入是液体的密度,表面张力和粘度,粉末的粒径,堆积密度,堆积密度和表面自由能。使用两个统计参数,即乘积力矩相关系数(r〜2)和性能因子(PF / 3)将实际实验获得的毛细血管上升时间与以下各项相关:ⅰ)由设计和训练有素的人工预测的等效值神经网络; ⅱ)由Lucas-Washburn方程计算的相应值,以及由其各种其他修改版本计算的等效值。必须注意,对于完美的相关性,r〜2 = 1和PF / 3 = 0。结果表明,只有目前的人工神经网络方法才能以较高的精度(即r〜2 = 0.91,PF / 3 = 55)预测毛细血管上升的时间。 Lucas-Washburn的计算给出了最差的相关性(r〜2 = 0.11,PF / 3 = 1016)。此外,由不同工人提出的对该方程的某些修改似乎并未显着改善这种关系,从而在计算的毛细血管上升时间和实验确定的实验时间之间给出了较弱的相关性(即r〜2 = 0.24至0.44,PF / 3 = 129至293)。

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