| Literature DB >> 32834609 |
Durga Prasad Kavadi1, Rizwan Patan2, Manikandan Ramachandran3, Amir H Gandomi4.
Abstract
The recent worldwide outbreak of the novel coronavirus disease 2019 (COVID-19) opened new challenges for the research community. Machine learning (ML)-guided methods can be useful for feature prediction, involved risk, and the causes of an analogous epidemic. Such predictions can be useful for managing and intercepting the outbreak of such diseases. The foremost advantages of applying ML methods are handling a wide variety of data and easy identification of trends and patterns of an undetermined nature.In this study, we propose a partial derivative regression and nonlinear machine learning (PDR-NML) method for global pandemic prediction of COVID-19. We used a Progressive Partial Derivative Linear Regression model to search for the best parameters in the dataset in a computationally efficient manner. Next, a Nonlinear Global Pandemic Machine Learning model was applied to the normalized features for making accurate predictions. The results show that the proposed ML method outperformed state-of-the-art methods in the Indian population and can also be a convenient tool for making predictions for other countries.Entities:
Keywords: Global Pandemic; Kuhn-tucker; Linear Regression; Machine Learning; Nonlinear; Partial Derivative; Progressive
Year: 2020 PMID: 32834609 PMCID: PMC7315984 DOI: 10.1016/j.chaos.2020.110056
Source DB: PubMed Journal: Chaos Solitons Fractals ISSN: 0960-0779 Impact factor: 9.922
Fig. 1Block diagram of Partial Derivative Regression and Nonlinear Machine Learning (PDR-NML) method.
Fig. 2Block diagram of Progressive Partial Derivative Linear Regression model.
Progressive Partial Derivative Linear feature representation.
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| 3: Evaluate number of exposed ‘ |
| 4: Evaluate number of affected ‘ |
| 5: Evaluate the number of cured ‘ |
| 6: Evaluate number of dead ‘ |
| 7: Measure progressive number of cases at time ‘ |
| 8: Associate describing and dependent variable using |
| 9: Evaluate first partial derivatives with respect to ‘ |
| 10: Evaluate first partial derivatives with respect to ‘ |
| 11: Measure ‘ |
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Fig. 3Flow diagram of Nonlinear Global Pandemic Machine Learning model.
Nonlinear Global Pandemic Machine Learning prediction.
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| 4: Obtain maximum margin hyperplane using |
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| 6: Evaluate Kuhn-Tucker conditions using |
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Fig. 4Graphical representation of prediction time.
Fig. 5Graphical representation of prediction accuracy.