Optimized deep neural network to estimate orientation angles for solar photovoltaics intelligent systems

IF 5.3 Q2 ENGINEERING, ENVIRONMENTAL Cleaner Engineering and Technology Pub Date : 2024-05-15 DOI:10.1016/j.clet.2024.100754
Nadia AL-Rousan , Hazem AL-Najjar
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Abstract

Using a single hidden layer neural network in estimating orientation angles for solar photovoltaics lacks the complexity required to model nonlinear relationships between input variables and the optimal orientation angles for solar photovoltaics. It struggles to generalize well to new and unseen data. More sophisticated neural network architectures such as deep learning with multi-hidden perceptron (MLP) can solve these issues by changing the architecture by deepening the network. Deepening the network will increase complexity, energy consumption, and time complexity. The study uses a novel approach to outperform traditional MLP models with two, three, four, and five hidden layers. An innovative approach was proposed by enhancing a single hidden layer MLP with a quadratic polynomial function, utilizing two robust methodologies, Least Absolute Residuals (LAR) and Bisquare methods. The results demonstrate that these approaches yield significant improvements in Root Mean Square Error (RMSE) and coefficient of determination (R squared). LAR-based MLP showed superiority over both bisquare-based and conventional MLPs methods in R2 and RMSE, ranging from 1.13 to 1.18 and 2.53 to 3.06, respectively. The study outperformed conventional MLP architectures with five hidden layers regarding accuracy and efficiency. The proposed model offers a more effective and less complex solution for data prediction tasks.

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优化深度神经网络,估算太阳能光伏智能系统的方向角
使用单隐层神经网络估算太阳能光伏发电的朝向角度,缺乏对输入变量与太阳能光伏发电最佳朝向角度之间的非线性关系建模所需的复杂性。它难以很好地泛化到新的和未见过的数据中。更复杂的神经网络架构,如采用多隐感知器(MLP)的深度学习,可以通过深化网络来改变架构,从而解决这些问题。深化网络会增加复杂性、能耗和时间复杂性。本研究采用一种新颖的方法来超越具有两、三、四和五层隐藏层的传统 MLP 模型。研究提出了一种创新方法,即利用二次多项式函数增强单隐层 MLP,并采用两种稳健方法,即最小绝对残差法(LAR)和双平方法。结果表明,这些方法显著改善了均方根误差(RMSE)和判定系数(R 平方)。基于 LAR 的 MLP 在 R2 和 RMSE 方面优于基于双平方的 MLP 和传统 MLP 方法,分别为 1.13 至 1.18 和 2.53 至 3.06。在准确性和效率方面,该研究优于传统的五层隐藏式 MLP 架构。所提出的模型为数据预测任务提供了更有效、更低复杂度的解决方案。
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来源期刊
Cleaner Engineering and Technology
Cleaner Engineering and Technology Engineering-Engineering (miscellaneous)
CiteScore
9.80
自引率
0.00%
发文量
218
审稿时长
21 weeks
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