Electroosmotically driven flow of micropolar bingham viscoplastic fluid in a wavy microchannel: application of computational biology stomach anatomy
Saleem A. Kiani M.N. Nadeem S. Akhtar S. Ghalambaz M. Issakhov A.
2021Taylor and Francis Ltd.
Computer Methods in Biomechanics and Biomedical Engineering
2021#24Issue 3289 - 298 pp.
A comprehensive mathematical model is presented to study the peristaltic flow of Bingham viscoplastic micropolar fluid flow inside a microlength channel with electro-osmotic effects. The electro-osmotic effects are produced due to an axially applied electric field. The circulation of this electric potential is calculated by utilizing Poisson Boltzmann equation. The dimensionless form of mathematical equations is obtained by using lubrication theory and Debye-Huckel approximation. We have obtained analytical solutions for the final dimensionless governing equations. Finally, the graphical results are added to further discuss the physical aspects of the problem. Electro-osmotic is mainly helping to control the flow and axial velocity decreases with an increase in the electric field but micro-angular velocity increases with an increase in electric field.
Electroosmosis , Micropolar fluid , Non-Newtonian flow , Peristalsis , wall shear stress
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Mathematics and its Applications in Life Sciences Research Group, Ton Duc Thang University, Ho Chi Minh City, Viet Nam
Faculty of Mathematics and Statistics, Ton Duc Thang University, Ho Chi Minh City, Viet Nam
Department of Mathematics, Quaid-i-Azam University, Islamabad, 45320, Pakistan
Institute of Research and Development, Duy Tan University, Da Nang, Viet Nam
Faculty of Electrical–Electronic Engineering, Duy Tan University, Da Nang, Viet Nam
Faculty of mechanics and mathematics, Al-Farabi Kazakh National University, Almaty, Kazakhstan
Mathematics and its Applications in Life Sciences Research Group
Faculty of Mathematics and Statistics
Department of Mathematics
Institute of Research and Development
Faculty of Electrical–Electronic Engineering
Faculty of mechanics and mathematics
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