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Application on Online Process Learning Evaluation Based on Optimal Discrete Hopfield Neural Network and Entropy Weight TOPSIS Method

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  • Chuanshuang Hu
  • Yongmei Ma
  • Ting Chen
  • Huihua Chen

Abstract

Sustainable development education respects differences and encourages different assessment methods to evaluate students. During the epidemic, many colleges’ examinations changed from offline to online. How to fully consider students’ process learning status and make a reasonable evaluation of students is worthy of research. Based on the process learning data of a course in a university in China, this study establishes a discrete Hopfield neural network model to classify the test samples. In the process of modelling, the grey correlation analysis method is used to optimize the elements affecting students’ comprehensive evaluation index, and it solves the problem of failure of the model due to the large gap between the factors in the traditional discrete Hopfield neural network model. Then, the entropy right TOPSIS method is used to rank samples with the same evaluation grade. Teachers can objectively evaluate each student’s process learning performance according to the ranking results. Finally, the article compares and analyzes the evaluation results of various different methods. The analysis results believe that the optimized discrete Hopfield neural network is feasible in the process learning evaluation, and the model evaluation results are more objective and comprehensive.

Suggested Citation

  • Chuanshuang Hu & Yongmei Ma & Ting Chen & Huihua Chen, 2021. "Application on Online Process Learning Evaluation Based on Optimal Discrete Hopfield Neural Network and Entropy Weight TOPSIS Method," Complexity, Hindawi, vol. 2021, pages 1-9, June.
  • Handle: RePEc:hin:complx:2857244
    DOI: 10.1155/2021/2857244
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    Cited by:

    1. Luliang Liu & Yuanming Dou & Jiangang Qiao, 2022. "Evaluation Method of Highway Plant Slope Based on Rough Set Theory and Analytic Hierarchy Process: A Case Study in Taihang Mountain, Hebei, China," Mathematics, MDPI, vol. 10(8), pages 1-17, April.

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