A Framework for the Magnetic Dipole Effect on the Thixotropic Nanofluid Flow Past a Continuous Curved Stretched Surface
Noor Saeed Khan,
Auwalu Hamisu Usman,
Arif Sohail,
Abid Hussanan,
Qayyum Shah,
Naeem Ullah,
Poom Kumam,
Phatiphat Thounthong,
Usa Wannasingha Humphries
Affiliations
Noor Saeed Khan
Center of Excellence in Theoretical and Computational Science (TaCS-CoE), Science Laboratory Building, Faculty of Science, King Mongkut’s University of Technology Thonburi (KMUTT), 126 Pracha-Uthit Road, Bang Mod, Thrung Khru, Bangkok 10140, Thailand
Auwalu Hamisu Usman
Department of Mathematics, Faculty of Science, King Mongkut’s University of Technology Thonburi, 126 Pracha Uthit Road, Bang Mod, Thung Khru, Bangkok 10140, Thailand
Arif Sohail
Department of Mathematics, Khushal Khan Khattak University, Karak 27200, Khyber Pakhtunkhwa, Pakistan
Abid Hussanan
Department of Mathematics, Division of Science and Technology, University of Education, Lahore 54000, Punjab, Pakistan
Qayyum Shah
Department of Basic Sciences and Islamiyat, University of Engineering & Technology, Peshawar 2500, Khyber Pakhtunkhwa, Pakistan
Naeem Ullah
Department of Mathematics Islamia College University, Peshawar 25000, Khyber Pakhtunkhwa, Pakistan
Poom Kumam
Center of Excellence in Theoretical and Computational Science (TaCS-CoE), Science Laboratory Building, Faculty of Science, King Mongkut’s University of Technology Thonburi (KMUTT), 126 Pracha-Uthit Road, Bang Mod, Thrung Khru, Bangkok 10140, Thailand
Phatiphat Thounthong
Renewable Energy Research Centre, Department of Teacher Training in Electrical Engineering, Faculty of Technical Education, King Mongkut’s University of Technology North Bangkok, 1518 Pracharat 1 Road, Wongsawang, Bangsue, Bangkok 10800, Thailand
Usa Wannasingha Humphries
Department of Mathematics, Faculty of Science, King Mongkut’s University of Technology Thonburi, 126 Pracha Uthit Road, Bang Mod, Thung Khru, Bangkok 10140, Thailand
The magnetic dipole effect for thixotropic nanofluid with heat and mass transfer, as well as microorganism concentration past a curved stretching surface, is discussed. The flow is in a porous medium, which describes the Darcy–Forchheimer model. Through similarity transformations, the governing equations of the problem are transformed into non-linear ordinary differential equations, which are then processed using an efficient and powerful method known as the homotopy analysis method. All the embedded parameters are considered when analyzing the problem through solution. The dipole and porosity effects reduce the velocity, while the thixotropic nanofluid parameter increases the velocity. Through the dipole and radiation effects, the temperature is enhanced. The nanoparticles concentration increases as the Biot number and curvature, solutal, chemical reaction parameters increase, while it decreases with increasing Schmidt number. The microorganism motile density decreases as the Peclet and Lewis numbers increase. Streamlines demonstrate that the trapping on the curved stretched surface is uniform.