Predicting Electrospun Nanofiber Membrane Diameter with Response Surface Methodology and Machine Learning

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Researchers have developed a new system that uses a combination of machine learning and design experiments to provide sustainable and efficient electrospinning processes for the production of polymeric nanofibres. While electrospinning technology has received widespread attention, little research has been conducted on simulation studies, limiting the knowledge of the factors affecting the diameter variations of nanofibres. However, the system developed by the researchers used response surface methodology (RSM) to estimate the diameter of the electrospun nanofibre membrane and to identify the optimal values for various variables. The system included locally weighted kernel partial least squares regression (LW-KPLSR) to predict nanofibre membrane diameter. The accuracy of the system was evaluated based on measurements of mean absolute error (MAE) and root mean square error (RMSE), as well as the coefficient of determination (R2).

The diameter of nanofibres plays a significant role in determining their functional properties, such as filtration, adsorption, and catalytic degradation. Several factors, including voltage, needle size, relative humidity, and concentration of the polymer solution, among others, influence the diameter variations of nanofibres. Traditional optimization methods can be time-consuming and expensive, and they may not always lead to optimal values for all variables. Researchers have thus turned to machine learning models, which are faster and more efficient, to optimize these processes. Partial least squares (PLS) modelling is commonly used, but it has limitations, particularly in its ability to account for the non-linear relations between the data. Therefore, researchers have proposed an adaptive version of locally weighted partial least squares (LW-PLS) that accounts for the fluctuations in nonlinearity.

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Meanwhile, the sparse kernel feature characterization factors are used in the proposed LW-KPLSR method to establish the importance of each training sample. The LW-KPLSR model performs better than other models in forecasting nanofibre membrane diameter, with significantly lower MAE and RMSE values. The system thus combines machine learning prediction models with design experiments, creating a sustainable and effective electrospinning process.

The researchers’ work is particularly important given the growing interest in electrospinning technology and its potential biomedical, tissue engineering, environmental engineering, and mechanical engineering applications. It mitigates the challenges posed by traditional optimization methods and paves the way for precise predictions about the form and characteristics of nanofibres. Moreover, it could open new avenues for electrospinning technology applications.

Frequently Asked Questions (FAQs) Related to the Above News

What is the new system developed by the researchers?

The researchers have developed a system that uses a combination of machine learning and design experiments to optimize electrospinning processes for the production of polymeric nanofibres.

What is the significance of the diameter of nanofibres?

The diameter of nanofibres plays a significant role in determining their functional properties, such as filtration, adsorption, and catalytic degradation.

What are the factors affecting the diameter variations of nanofibres?

Factors affecting the diameter variations of nanofibres include voltage, needle size, relative humidity, and concentration of the polymer solution, among others.

What are the traditional optimization methods used for electrospinning processes?

Traditional optimization methods can be time-consuming and expensive, and they may not always lead to optimal values for all variables.

What are the limitations of partial least squares (PLS) modelling?

Partial least squares (PLS) modelling has limitations, particularly in its ability to account for the non-linear relations between the data.

What is the proposed adaptive version of locally weighted partial least squares (LW-PLS)?

The proposed adaptive version of locally weighted partial least squares (LW-PLS) accounts for fluctuations in nonlinearity.

How does the sparse kernel feature characterization play a role in the LW-KPLSR method?

The sparse kernel feature characterization factors are used in the LW-KPLSR method to establish the importance of each training sample.

How does the LW-KPLSR model perform in comparison to other models for forecasting nanofibre membrane diameter?

The LW-KPLSR model performs better than other models in forecasting nanofibre membrane diameter.

What are the benefits of the new system developed by the researchers?

The new system developed by the researchers creates a sustainable and effective electrospinning process and paves the way for precise predictions about the form and characteristics of nanofibres. It could also open new avenues for electrospinning technology applications.

Please note that the FAQs provided on this page are based on the news article published. While we strive to provide accurate and up-to-date information, it is always recommended to consult relevant authorities or professionals before making any decisions or taking action based on the FAQs or the news article.

Kunal Joshi
Kunal Joshi
Meet Kunal, our insightful writer and manager for the Machine Learning category. Kunal's expertise in machine learning algorithms and applications allows him to provide a deep understanding of this dynamic field. Through his articles, he explores the latest trends, algorithms, and real-world applications of machine learning, making it accessible to all.

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