THERMAL SCIENCE

International Scientific Journal

Muhammad Nadeem

,

Guang-Qing Feng

,

Asad Islam

,

Chun-Hui He

CHEMICAL REACTION AND RADIATION ON BOUNDARY-LAYER FLOW OF ELECTRICALLY CONDUCTION MICROPOLAR FLUID THROUGH A POROUS SHRINKING SHEET

ABSTRACT
The flow of an electrically conducting micropolar fluid with a radiative heat source and mixed chemically reactive species is considered. The stretching/shrinking surface under the influence of the applied magnetic field in the normal direction is used. Appropriate similarity functions are used for the numerical solution of highly non-linear governing equations of the flow problem, and the behaviors of the flow, temperature and concentration function under the influence of various physical parameters are revealed graphically.
KEYWORDS
micropolar fluids, shrinking sheet, radiation effects, magnetohydrodynamic boundary-layer, chemical reaction, similarity function
PAPER SUBMITTED: 2020-10-29
PAPER REVISED: 2021-10-01
PAPER ACCEPTED: 2021-10-01
PUBLISHED ONLINE: 2022-07-16
DOI REFERENCE: https://doi.org/10.2298/TSCI2203593N
CITATION EXPORT: view in browser or download as text file
THERMAL SCIENCE YEAR 2022, VOLUME 26, ISSUE Issue 3, PAGES [2593 - 2598]
REFERENCES
  1. Eringen, A. C., Theory of Micro Polar Fluids, J. Math. Mech, 16 (1966), 1. pp. 1-18
  2. Eringen, A. C., Theory of Thermo-Micropolar Fluids, J. Math. Anal, Appl., 38 (1972), pp. 480-496
  3. Ariman, T., et al., Application of Micro-Continuum Fluid Mechanics, A-Review, Int. J. Eng. Sci, 12 (1974), 4, pp. 273-293
  4. Eringen, A. C., Application of Micro-Continuum Fluid Mechanics, A-Review, Int. J. Eng. Sci, 12 (1974), 4, pp. 273- 293
  5. Ramachandram, P. S., et al., Heat Transfer in Boundary-layer Flow of a Micro Polar Fluid past Curved Surface with Suction and Injection, Int. J. Eng. Sci, 17 (1979), 5, pp. 625-639
  6. Jena, S., Numerical Solution of Boundary-Layer MHD Flow with Viscous Dissipation, International Journal of Science and Technology, 18 (1974), pp. 1235-1244
  7. Thiagarajan, M., Senthilkumark, K., DTM-Pade Approximants of MHD Boundary-Layer Flow of a Cas-son Fluid over a Shrinking Sheet, United States of America Research Journal, 1 (2013), July, pp. 1-7
  8. Naramgari, S., Sulochana, C., MHD Flow over a Permeable Stretching/Shrinking Sheet of a Nano Fluid with Suction/Injection, Alexandria Engineering Journal, 55 (2016), 2, pp. 819-827
  9. Haile, E., Shankar, B., Heat and Mass Transfer through a Porous Media of MHD Flow of Nano Fluids with Thermal Radiation, Viscous Dissipation and Chemical Reaction Effects, American Chemical Sci-ence Journal, 4 (2014), 6, pp. 828-846
  10. Tripathy, R. S., et al. Chemical Reaction Effect on MHD Free Convective Surface over a Moving Verti-cal Plate through Porous Medium, Alexandria Engineering Journal, 54 (2015), 3, pp. 673-679
  11. Medikare, M., et al., MHD Stagnation Point Flow of a Casson Fluid over a Nonlinearly Stretching Sheet with Viscous Dissipation, American Journal of Computational Mathematics, 6 (2016), 1, pp. 37-48
  12. Bakr, A. A., et al., MHD Micropolar Fluid near a Vertical Plate with Newtonian Heating and Thermal Radiation in the Presence of Mass Diffusion, Pure and Applied Mathematics Journal, 4 (2015), 3, pp. 80-89
  13. Raju, C. S. K., Sandeep, N., Heat and Mass Transfer in MHD Non-Newtonian Bio-Convection Flow over a Rotating Cone/Plate with Cross Diffusion, J. Mol. Liquids, 215 (2016), Mar., pp. 115-126
  14. Rashidi, M. M., et al., Mixed Convective Heat, Transfer for MHD Viscoelastic Fluid Flow over a Porous Wedge with Thermal Radiation, Adv. Mech. Eng., 2014 (2014), ID 735939
  15. Raju, C. S. K., et al., Dual Solutions of MHD Boundary-layer Flow past an Exponentially Stretching Sheet with Non-Uniform Heat Source/Sink, J. Appl. Fluid Mech., 9 (2016), 2, pp. 555-563
  16. Sharma, R., et al., Boundary-layer Flow and Heat Transfer over a Permeable Exponentially Shrinking Sheet in the Presence of Thermal Radiation and Partial Slip, J. Appl. Fluid Mech., 7 (2014), 1, pp. 125-134
  17. Khan, U., et al., Thermo Diffusion Effect on MHD Stagnation Point Flow towards a Stretching Sheet in a Nano Fluid, Journal of Propulsion and Power Research, 3 (2014), 3, pp. 151-158
  18. Dash, G. C., et al., Numerical Approach to Boundary-layer Stagnation Point Flow past a Stretch-ing/Shrinking Sheet, Journal of Molecular Liquids, 221 (2016), Sept., pp. 860-866
  19. He, J.-H., et al., Nonlinear Instability of Two Streaming-Superposed Magnetic Reiner-Rivlin Fluids by He-Laplace Method, Journal of Electroanalytical Chemistry, 895 (2021), Aug., ID 115388
  20. He, J.-H., Mostapha, D. R., Insight into the Significance of Hall Current and Joule Heating on the Dy-namics of Darcy-Forchheimer Peristaltic Flow of Rabinowitsch Fluid, Journal of Mathematics, 2021 (2021), ID 3638807
  21. He, J.-H., Maximal Thermo-Geometric Parameter in a Nonlinear Heat Conduction Equation, Bulletin of the Malaysian Mathematical Sciences Society, 39 (2016), 2, pp. 605-608
  22. He, J.-H., et al., Dynamic Pull-in for Micro-Electromechanical Device with a Current-Carrying Conduc-tor, Journal of Low Frequency Noise Vibration and Active Control. 40 (2021), 2, pp. 1059-1066
  23. Lu, J. F., Variational Iteration Method for Solving Two-Point Boundary Value Problems, Journal of Computational and Applied Mathematics, 207 (2007), 1, pp. 92-95
  24. Tian, Y., Liu, J., Direct Algebraic Method for Solving Fractional Fokas Equation, Thermal Science, 25 (2021), 3, pp. 2235-2244
  25. Tian, Y., Liu, J., A Modified Exp-Function Method for Fractional Partial Differential Equations, Ther-mal Science, 25 (2021), 2, pp. 1237-1241
  26. Han, C., et al., Numerical Solutions of Space Fractional Variable-Coefficient KdV-Modified KdV Equa-tion by Fourier Spectral Method, Fractals, 29 (2021), 8, ID 2150246
  27. Dan, D. D., et al., Using Piecewise Reproducing Kernel Method and Legendre Polynomial for Solving a Class of the Time Variable Fractional Order Advection-Reaction-Diffusion Equation, Thermal Science, 25 (2021), 2B, pp. 1261-1268
  28. Liu, X. Y., et al., Computer Simulation of Pantograph Delay Differential Equation, Thermal Science, 25 (2021), 2, pp. 1381-1385
  29. He, J.-H., et al., Variational Approach to Fractal Solitary Waves, Fractals, 29 (2021), 7, ID 2150199
  30. Wang, K. J., On New Abundant Exact Traveling Wave Solutions to the Local Fractional Gardner Equa-tion Defined on Cantor Sets, Mathematical Methods in the Applied Sciences, 5 (2021), 4, pp. 1904-1915
  31. Wang, K. J., Generalized Variational Principle and Periodic Wave Solution to the Modified Equal Width-Burgers Equation in Nonlinear Dispersion Media, Physics Letters A, 419 (2021), Dec., ID 127723
  32. Wang, K. J., Zhang, P. L., Investigation of the Periodic Solution of the Time-Space Fractional Sasa-Satsuma Equation Arising in the Monomode Optical Fibers, EPL (2021), 137, ID 62001
PDF VERSION [DOWNLOAD]
Chemical reaction and radiation on boundary-layer flow of electrically conduction micropolar fluid through a porous shrinking sheet

© 2024 Society of Thermal Engineers of Serbia. Published by the Vinča Institute of Nuclear Sciences, National Institute of the Republic of Serbia, Belgrade, Serbia. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution-NonCommercial-NoDerivs 4.0 International licence