Thermo Diffusion Effects on MHD Unsteady Stagnation Point Nano Fluid Flow over an Exponentially Porous Stretching Sheet

Authors

  • R. Akter Department of Mathematics, Chittagong University of Engineering and Technology, Chattogram 4349, Bangladesh; Department of Natural Science, Port City International University, Chattogram 4217, Bangladesh
  • M. D. Hossain Department of Mathematics, Chittagong University of Engineering and Technology, Chattogram 4349, Bangladesh
  • M. A. Islam Department of Mathematics, Chittagong University of Engineering and Technology, Chattogram 4349, Bangladesh; Department of CSE, International Islamic University Chittagong, Chattogram 4318, Bangladesh
  • M. G. Hafez Department of Mathematics, Chittagong University of Engineering and Technology, Chattogram 4349, Bangladesh

DOI:

https://doi.org/10.3329/jsr.v17i2.75751

Abstract

An investigation employing numerical methods has been conducted to present the Soret effects on magnetohydrodynamic (MHD) Unsteady Stagnation Point nano fluid Flow over an exponentially porous stretching sheet in existence of joule heating, thermal radiation, viscous dissipation, time dependent heat source or sink, chemical reaction and suction or blowing. With the use of MATLAB's bvp4c solver, the leading time dependent PDEs may be reduced to a family of non-linear ODEs and numerically solved. The influence of relevant flow parameters on temperature, concentration and velocity distribution are demonstrated graphically. For different controlling parameters, Sherwood and Nusselt number along with the skin-friction coefficient are also tabulated. There is a fairly close agreement between the current outcome and the previously announced result.

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Published

2025-05-01

How to Cite

Akter, R., Hossain, M. D., Islam, M. A., & Hafez, M. G. (2025). Thermo Diffusion Effects on MHD Unsteady Stagnation Point Nano Fluid Flow over an Exponentially Porous Stretching Sheet. Journal of Scientific Research, 17(2), 441–456. https://doi.org/10.3329/jsr.v17i2.75751

Issue

Section

Section A: Physical and Mathematical Sciences