Literature review reveals wavelet transformation enhances neural networks in various applications, suggesting further exploration of Morlet wavelets.
The wavelet neural networks (WNN) have emerged as one of the most powerful computational models for solving complex nonlinear problems across various domains. They are thus currently a focus for many researchers. WNNs combine neural networks (NN) from artificial intelligence with the robust mathematical framework of wavelets. This review paper aims to explore and present the current status of research in the field of WNN. To start with, a brief description of neural networks is provided along with the history, construction, and types of wavelets. Based on the literature review, we have categorized WNNs into three categories, namely wavelet activation neural networks (WANN), wavelet synapse neural networks (WSNN), and wavelet transformation neural networks (WTNN). These three types of WNNs are discussed in detail, including their construction and applications. The pros and cons of each type of WNN are also presented. Another focus of the current paper is to identify the types of wavelets that have majorly been used till now and also the wavelets which are less common in WNN structures. Despite significant progress, several research gaps remain, it has been found that only a few of the first-generation wavelets, namely the Morlet, Gaussian, and Mexican-hat wavelets, have been used in WNNs hitherto. Along with the literature and gaps, this research paper demonstrates that the incorporation of wavelets into a neural network algorithm improves the accuracy and enhances the capability of capturing physical features in the model. It can be used as a guide to further the work in the field of WNNs.
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Tanya et al. (2026) studied this question.
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