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A stacked architecture-based fuzzy classifier with data position transformation using fuzzy cognitive maps

Published: 10 January 2024 Publication History

Abstract

The amalgamation of fuzzy model and deep learning has become one hot topic in today’s fuzzy community. However, with the model goes deeper, a pivotal aspect for performance enhancement, the interpretability of the model will deteriorate. To enhance the classification accuracy of classifiers while ensuring interpretability, we propose a stacked architecture-based fuzzy classifier named PT-SAFC. Borrowing the hierarchically stacked thought originated from deep learning, the PT-SAFC is composed by stacking two distinct fuzzy systems, implemented by fuzzy neuro-networks. Here, we propose an improved Takagi-Sugeno-Kang (TSK) model (PTFS) for data transfer by incorporating fuzzy cognitive maps (FCM). It imparts the TSK model with the data processing capability akin to deep learning models, thereby mitigating the interpretability loss arising from an increase in model depth. Furthermore, the multi-prototypes fuzzy system for decision making (MPDFS) is constructed to map data onto classes. An enhanced gradient descent method with restriction mechanism of prototype position is designed for parameter optimization. The experiments underscore PT-SAFC’s achievement of a harmonious equilibrium between interpretability and classification accuracy. And, PT-SAFC maintains an advantage in classification performance even compared to deep learning methods. Furthermore, experiments validate PT-SAFC’s capability to manipulate data distribution to augment classification efforts.

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Published In

cover image Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology
Journal of Intelligent & Fuzzy Systems: Applications in Engineering and Technology  Volume 46, Issue 1
2024
2936 pages

Publisher

IOS Press

Netherlands

Publication History

Published: 10 January 2024

Author Tags

  1. fuzzy classifier
  2. fuzzy cognitive map
  3. data position transformation
  4. gradient descent method

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