Author:
Nadeem Muhammad,Siddique Imran,Saif Ud Din Irfan,Awwad Fuad A.,Ismail Emad A. A.,Ahmad Hijaz
Abstract
AbstractThe thin needle is viewed as a revolutionary object since it has a thinner thickness than a boundary layer. As a consequence, scientific and engineering applications for instance electrical equipment, hot wire anemometers and geothermal power generation are significantly impacted by the flow deformed by a thin moving needle. MHD Eyring–Powell fluid flow over a thin needle perceiving heat source, chemical reaction and nonlinear thermal radiation is the subject of the current investigation. In addition, the present study utilizes the Buongiorno model to examine the special effects of the fluid's Brownian and thermophoretic forces. The solution of the dimensionless form of ODEs is produced by applying exact renovations to the given problem, which is determined by the structure of PDEs. The bvp4c algorithm, based on the finite difference approach is utilized to numerically solve such modified ODEs. For validation, the results obtained indicate good agreement when compared to the literature. Finally, a detailed graphical analysis of key parameters is shown and explained while keeping in mind the physical significance of flow parameters. The results show that as magnetic and fluid parameter values improve, the velocity gradient falls. Increasing heat source and radiation parameters optimises heat transfer rate. The augmentation of the Lewis number and chemical reaction accelerates the rate of mass transfer on the surface. Brownian motion and thermophoresis provide enhanced thermal performance for the fluid temperature. Growing the thermophoresis parameter from 0.1 to 0.3 upsurges the Nusselt number by 5.47% and the Sherwood number by 12.26%.
Publisher
Springer Science and Business Media LLC
Reference56 articles.
1. Harris, J. Rheology and Non-Newtonian Flow (Longman Press, 1977).
2. Bird, R. B., Curtis, C. F., Armstrong, R. C. & Hassager, O. Dynamics of Polymetric Liquids (Wiley, 1987).
3. Powell, R. E. & Erying, H. Mechanism for the relaxation theory of viscosity. Nature 154(55), 427–428 (1944).
4. Malik, M. Y., Khan, I., Hussain, A. & Salahuddin, T. Mixed convection flow of MHD Eyring–Powell nanofluid over a stretching sheet: A numerical study. AIP Adv. 5, 117118 (2015).
5. Hayat, T., Naza, R., Asghar, S. & Mesloub, S. Soret-Dufour effects on three-dimensional flow of third grade fluid. Nucl. Eng. Des. 243, 1–14 (2012).
Cited by
4 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献