Melting phenomenon of thermally stratified MHD Powell–Eyring nanofluid with variable porosity past a stretching Riga plate

Author:

Raza Haider1,Farooq Sohail2,Sattar Sobia1,Rehman Sadique3,Farooq Aamir4,Kamran Muhammad1,Alshehri Mansoor5,Shah Nehad Ali6

Affiliation:

1. Department of Mathematics, COMSATS University Islamabad , Wah Campus , Pakistan

2. School of Chemical, Biological, and Environmental Engineering, Oregon State University , Corvallis , Oregon, 97331 , United States of America

3. Division of Mathematical and Physical Sciences, Kanazawa University , Kakuma , Kanazawa, 920-1192 , Japan

4. Department of Mathematics, Zhejiang Normal University , Jinhua , 321004 , China

5. Department of Mathematics, College of Sciences, King Saud University , P.O. Box 2455 , Riyadh , 11451 , Saudi Arabia

6. Department of Mechanical Engineering, Sejong University , Seoul 05006 , Republic of Korea

Abstract

Abstract Recently, experts have become particularly interested in the treatment of disorders caused by magnesium shortage. Hypomagnesemia is produced by a magnesium deficit in the blood, which is an additional stimulation for different diseases such as vomiting, drowsiness, nausea, loss of appetite, and so on. To compensate for this shortage, magnesium is injected as a nanoparticle in the blood (base fluid). The properties of these magnesium nanoparticles specifically their size, dispersion, and surface characteristics are crucial for optimizing their bioavailability and therapeutic efficacy. Advanced material characterization techniques ensure the stability and enhanced performance of these nanoparticles in the physiological environment. Based on these applications, the current research aims to address magnesium deficiency via Powell–Eyring nanofluid flow distorted by the linearly stretchable sheet in the region of the stagnation point. Linear thermal stratification, viscous dissipation, and Joule heating are used to reveal the heat transport features. The magnetic field is applied to the nanofluid at an angle α to further control the fluid dynamics and nanoparticle behavior. Transformations are used to create a set of dimensionless governing equations. Comparative graphs are used to explain the physical behaviors of temperature and velocity fields, demonstrating how material properties impact fluid dynamics. The well-known convergence method (homotopy analysis method) is used to solve the model by comparing graphs.

Publisher

Walter de Gruyter GmbH

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