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Artificial Intelligence Approaches for Prediction of Compressive Strength of Geopolymer Concrete

机译:预测地聚合物混凝土抗压强度的人工智能方法。

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摘要

Geopolymer concrete (GPC) has been used as a partial replacement of Portland cement concrete (PCC) in various construction applications. In this paper, two artificial intelligence approaches, namely adaptive neuro fuzzy inference (ANFIS) and artificial neural network (ANN), were used to predict the compressive strength of GPC, where coarse and fine waste steel slag were used as aggregates. The prepared mixtures contained fly ash, sodium hydroxide in solid state, sodium silicate solution, coarse and fine steel slag aggregates as well as water, in which four variables (fly ash, sodium hydroxide, sodium silicate solution, and water) were used as input parameters for modeling. A total number of 210 samples were prepared with target-specified compressive strength at standard age of 28 days of 25, 35, and 45 MPa. Such values were obtained and used as targets for the two AI prediction tools. Evaluation of the model’s performance was achieved via criteria such as mean absolute error (MAE), root mean square error (RMSE), and coefficient of determination (R2). The results showed that both ANN and ANFIS models have strong potential for predicting the compressive strength of GPC but ANFIS (MAE = 1.655 MPa, RMSE = 2.265 MPa, and R2 = 0.879) is better than ANN (MAE = 1.989 MPa, RMSE = 2.423 MPa, and R2 = 0.851). Sensitivity analysis was then carried out, and it was found that reducing one input parameter could only make a small change to the prediction performance.
机译:地质聚合物混凝土(GPC)在各种建筑应用中已用作波特兰水泥混凝土(PCC)的部分替代品。本文采用自适应神经模糊推理(ANFIS)和人工神经网络(ANN)这两种人工智能方法来预测GPC的抗压强度,其中粗,细废钢渣为骨料。制备的混合物包含粉煤灰,固态氢氧化钠,硅酸钠溶液,粗钢粉和细钢渣骨料以及水,其中四个变量(粉煤灰,氢氧化钠,硅酸钠溶液和水)用作输入建模参数。制备了210个样品,这些样品在28、25、35和45 MPa的标准寿命下具有目标指定的抗压强度。获得了这些值,并将其用作两个AI预测工具的目标。该模型的性能评估是通过诸如平均绝对误差(MAE),均方根误差(RMSE)和确定系数(R 2 )之类的标准来实现的。结果表明,ANN和ANFIS模型都具有预测GPC抗压强度的强大潜力,但ANFIS(MAE = 1.655 MPa,RMSE = 2.265 MPa,R 2 = 0.879)优于ANN( MAE = 1.989 MPa,RMSE = 2.423 MPa,R 2 = 0.851)。然后进行了敏感性分析,发现减少一个输入参数只会对预测性能产生很小的变化。

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