用人工计算方法分析了非牛顿纳米流体流动对污水处理中污染物排放浓度的影响

IF 5.7 3区 环境科学与生态学 Q1 WATER RESOURCES Applied Water Science Pub Date : 2024-12-19 DOI:10.1007/s13201-024-02333-w
Sidra Jubair, Jie Yang, Bilal Ali, Bandar Bin-Mohsin, Hamiden Abd El-Wahed Khalifa
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引用次数: 0

摘要

废水排放在许多工业领域和环境部门的治理中都很重要。控制和监测水污染对于保护水的可用性和维持可持续性标准至关重要。因此,在本研究中,在分析非牛顿纳米流体(NNNF)在热辐射作用下通过渗透性里加表面的流动时,考虑了污染物排放浓度(PDC)的影响。Walter 's B流体(WBF)和二级流体(SGFs)是两种不同类型的NNNF,已经进行了研究。将流体流动表示为偏微分方程系统,并采用相似法将偏微分方程简化为低阶。利用人工神经网络(ANN)的Levenberg Marquardt反向传播优化算法(LMBOA)求解这些方程。为了验证ANN-LMBOA的结果,使用Matlab包“bvp4c”生成数据集。该数据集是为各种流程场景以及人工神经网络评估和验证而开发的。通过多种统计工具,即直方图、回归测量、曲线拟合、性能图和验证表,估计了ANN-LMBOA模型的准确性。bvp4c包的数值结果也与已发表的文献进行了比较。它们在极限情况下表现出最好的准确性和相似性。在10-4-10-5范围内完成了目标日期绝对误差,证实了ANN-LMBOA具有出色的准确性。由误差直方图(EHs)得出,情形1-4的EHs值分别在\(3 \cdot 6 \times 10^{{ - 7}}\)、\(7 \cdot 83 \times 10^{{ - 9}}\)、\(- 4.7 \times 10^{{ - 8}}\)和\(- 2 \cdot 9 \times 10^{{ - 6}}\)附近。
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Analyzing the impact of non-Newtonian nanofluid flow on pollutant discharge concentration in wastewater management using an artificial computing approach

Wastewater discharge is important in numerous areas of industries and in governance of the environmental sectors. Controlling and monitoring water pollution are essential for protecting the availability of water and upholding standards of sustainability. Thus, in the current study, the effects of pollutant discharge concentration (PDC) are considered while analyzing the flow of non-Newtonian nanofluids (NNNF) through the permeable Riga surface subject to heat radiation. Walter’s B fluid (WBF) and second-grade fluids (SGFs), two distinct types of NNNF, have been investigated. The fluid flow is expressed as a system of PDEs, which are simplified into lower order by employing similarity approach. These equations (ODEs) are solved using the Levenberg Marquardt back-propagation optimization algorithm (LMBOA) of the artificial neural network (ANN). The Matlab package “bvp4c” is used for generating the dataset in order to validate the results of the ANN-LMBOA. The dataset was developed for various flow scenarios, as well as ANN evaluation and validation. The accuracy of the ANN-LMBOA model is estimated though numerous statistical tools, i.e., histogram, regression measures, curve fitting, performance plots, and validation tables. The numerical outcomes of bvp4c package are also compared to the published literature. Which show best accuracy and resemblance with each other for the limiting case. The targeted date absolute error is accomplished within the range of 10–4-10–5 which confirms the outstanding accuracy of ANN-LMBOA. It is concluded form error histograms (EHs) that the EHs values for case 1–4 is lie about \(3 \cdot 6 \times 10^{{ - 7}}\), \(7 \cdot 83 \times 10^{{ - 9}}\), \(- 4.7 \times 10^{{ - 8}}\) and \(- 2 \cdot 9 \times 10^{{ - 6}}\) respectively.

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来源期刊
Applied Water Science
Applied Water Science WATER RESOURCES-
CiteScore
9.90
自引率
3.60%
发文量
268
审稿时长
13 weeks
期刊介绍:
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