A unique physics-aided deep learning model for predicting viscosity of nanofluids

B. Bhaumik, Shivam Chaturvedi, Satyasaran Changdar, S. De
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引用次数: 7

Abstract

Abstract The viscosity of nanofluids can be influenced by many physical factors so it is difficult to obtain an accurate prediction model using only traditional theoretical model-driven methods or data-driven black-box models. This study proposes a modern approach named Physics Guided Deep Neural Network (PGDNN) for viscosity prediction that combines the data-driven models and physics-based theoretical models to achieve their complementary strengths and develop the modeling of physical processes. This PGDNN model is applied with a large number of data points (9000 data points) containing both experimental and simulated data of spherical nanoparticles Al2O3, CuO, SiO2, and TiO2. Further, this technique overcomes the overfitting issue and performs better than other traditional models while predicting unseen data. As far as we know, the PGDNN model is novel and not even used earlier to predict the viscosity of nanofluids. The learning performance of the proposed model is analyzed using different statistical performance indicators and Bayesian optimization is used for hyper-parameter tuning. Then, epistemic uncertainty quantification is performed to estimate the confidence level of the proposed model. Our PGDNN model outperformed various previous theoretical and computer-aided models with and RMSE = 0.0312. Moreover, a sensitivity analysis is performed and the results show that the volume fraction of particle is the most and viscosity of a base fluid is the second most significant parameters to determine the viscosity of nanofluids.
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用于预测纳米流体粘度的独特物理辅助深度学习模型
纳米流体的粘度受多种物理因素的影响,仅采用传统的理论模型驱动方法或数据驱动的黑箱模型难以获得准确的预测模型。本研究提出了一种名为物理引导深度神经网络(PGDNN)的现代粘度预测方法,该方法将数据驱动模型和基于物理的理论模型相结合,以实现它们的互补优势,并发展物理过程的建模。该PGDNN模型应用了大量数据点(9000个数据点),包含球形纳米粒子Al2O3、CuO、SiO2和TiO2的实验和模拟数据。此外,该技术克服了过拟合问题,在预测未知数据时比其他传统模型表现更好。据我们所知,PGDNN模型是一种新颖的模型,以前甚至没有使用它来预测纳米流体的粘度。采用不同的统计性能指标分析了该模型的学习性能,并采用贝叶斯优化进行超参数调优。然后,通过认知不确定性量化来估计模型的置信度。我们的PGDNN模型优于以往的各种理论和计算机辅助模型,RMSE = 0.0312。灵敏度分析结果表明,颗粒的体积分数是决定纳米流体粘度的最重要参数,基液的粘度是决定纳米流体粘度的第二重要参数。
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