Abstract
Deep learning grabs a center attraction in industries, deep learning techniques are having great potential and recently these potentials are applied to healthcare problems, including computer-aided detection/diagnosis, disease prediction. Deep learning techniques are playing an important role in the classification and prediction of the diseases. The popularity of deep learning approaches is because of their ability to handle a large amount of data related to the patients with accuracy, reliability in a short span of time. However, the practitioners may take time in analyzing and generating the reports. In this paper, we have proposed a Deep Neural Network-based classification model for the classification of Parkinson’s disease. Our proposed method is one such good example giving faster and more accurate results for the classification of Parkinson’s disease patients with excellent accuracy of 94.87%. We have also compared the results with other existing approaches like linear discriminant analysis, support vector machine, K-nearest neighbor, decision tree, classification and regression trees, random forest, linear regression, logistic regression, multi-layer perceptron, and Naive Bayes.
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Funding
This research is funded by UGC under the scheme RGNF-SC funded by the Ministry of social justice empowerment and ministry of tribal affairs of India, New Delhi, India.
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MJ: Conceptualization, formal analysis, data curation, writing—original draft. NK: project administration, formal analysis, resources, writing—original draft, supervision, writing—review and editing. MK: review and editing, Supervision, project administration.
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Appendix A: Proposed algorithm
Appendix A: Proposed algorithm
In this sub-section, we discuss the proposed Algorithm that classifies the subject with Status 1 indicating that the subject is suffering from Parkinson’s and Status 0 indicating that the subject is Healthy (Table
7).
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Jyotiyana, M., Kesswani, N. & Kumar, M. A deep learning approach for classification and diagnosis of Parkinson’s disease. Soft Comput 26, 9155–9165 (2022). https://doi.org/10.1007/s00500-022-07275-6
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DOI: https://doi.org/10.1007/s00500-022-07275-6