The Porous Flow of Cu-Water and Cu-Kerosene Nano-fluids Between Two Parallel Squeezing Plates

Authors

  • Sadam Hussain Department of physical and Numerical sciences,Qurtuba University of Science and information technology Peshawar KPK, Pakistan Author
  • Muhammad ziad Department of Mathematics & statistics, Hazara University Mansehra KPK, Pakistan Author
  • Fasih ullah shah Department of Mathematics & statistics, Hazara University Mansehra KPK, Pakistan Author
  • Muhammad Safdar Department of Mathematical Science's Universityof Lakki Marwawt,KPK, Pakistan Author
  • Ubaid Ur Rehman Department of Mathematics, Gomal University DI Khan KPK, Pakistan Author

DOI:

https://doi.org/10.53762/

Keywords:

Porous Flow, Cu-Water, Cu-Kerosene, Nano-fluids, Parallel Squeezing Plates

Abstract

Sectionone deals with introduction, aims and objectives and problem statement.Literature review and some basic preliminaries which are related to research work are described in chapter two. Section three addresses the two-dimensional (2D) boundary layer of magnetic flow of viscous fluid through a stretched wall/surface. Constant temperature is imposed at the stretched sheet. Suitable variables are utilized to acquire the nonlinear ordinary differential systems. Analytical solutions of governing system is obtained through HAM. Various graphs and tables are analyzed through sundry parameters. section four concentrates the steady magnetohydrodynamic (MHD) stagnation point flow of viscous liquid through heat and mass transport. The fluid flow is generated by a permeable stretched wall and containing chemical species. The transformation technique utilizes similarity variables to simplify the nonlinear partial differential systems for flow field into ordinary differential systems. Convergent homotopic solutions are analyzed for the resulting nonlinear systems. Convergence interval is determined in view of numerical tables andgraph. A detailed study of graphical features shows with various variables on velocity (fluid flow), temperature, concentration as well as the coefficient of skin-friction and the local Nusselt and Sherwood numbers are described in section five. Section six comprises with concluding remarks and future research work.

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Published

2024-12-31

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