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Research Article | Open Access

A modified inertial viscosity extragradient type method for equilibrium problems application to classification of diabetes mellitus: Machine learning methods

Suthep Suantai1Watcharaporn Yajai2Pronpat Peeyada2Watcharaporn Cholamjiak2( )Petcharaporn Chachvarat3( )
Department of Mathematics, Faculty of Science, Chiang Mai University, Chiang Mai 50200, Thailand
School of Science, University of Phayao, Phayao 56000, Thailand
Faculty of Medicine at University of Phayao, Phayao 56000, Thailand
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Abstract

Diabetes is one of the four major types of noncommunicable diseases (cardiovascular disease, diabetes, cancer and chronic respiratory diseases). It is chronic condition that occurs when the body does not produce enough insulin therefore results in raised blood sugar levels. Insulin is a hormone that regulates the blood sugar when food consumption. If the proper treatment is not received organs of the body like kidneys, nervous system and eyes can deteriorate. Therefore, it is better to predict diabetes as early as possible because lead to serious damage to many of the body's systems. In this paper, we modify extragradient method with an inertial extrapolation step and viscosity-type method to solve equilibrium problems of pseudomonotone bifunction operator in real Hilbert spaces. Strong convergence result is obtained under the assumption that the bifunction satisfies the Lipchitz-type condition. Moreover, we show choosing stepsize parameter in many ways, this shows that our algorithm is flexible using. Finally, we apply our algorithm to solve the diabetes mellitus classification in machine learning and show the algorithm's efficiency by comparing with existing algorithms.

CLC number: 65K15, 47H05, 49M37

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AIMS Mathematics
Pages 1102-1126

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Cite this article:
Suantai S, Yajai W, Peeyada P, et al. A modified inertial viscosity extragradient type method for equilibrium problems application to classification of diabetes mellitus: Machine learning methods. AIMS Mathematics, 2023, 8(1): 1102-1126. https://doi.org/10.3934/math.2023055

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Received: 30 June 2022
Revised: 29 September 2022
Accepted: 09 October 2022
Published: 15 January 2023
©2023 the Author(s), licensee AIMS Press.

This is an open access article distributed under the terms of the Creative Commons Attribution License (https://creativecommons.org/licenses/by/4.0)