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Chemical Reaction, Heat and Mass Transfer in Nonlinear Hydro Magnetic Flow Over A Stretching Surface

Authors

Dr T. Arun Kumar

Department of Mathematics, Government Degree College for sciences, Adilabad 504 001 (IN)

Article Information

DOI: 10.51583/IJLTEMAS.2026.150100047

Subject Category: Mathematics

Volume/Issue: 15/1 | Page No: 528-536

Publication Timeline

Submitted: 2026-01-30

Published: 2026-01-29

Abstract

The boundary layer flow due to a surface stretching with a power law distribution in the presence of a transverse magnetic field is studied. A approximate Numerical solution for the flow problem has been obtained by solving the governing equations using Numerical Technique. A magnetic field is applied transversely to the direction of the flow. Adopting the similarity transformation, governing non linear partial differential equation of the problem are transformed to non linear ordinary differential equations. Then the numerical solution of the problem is derived using Quasilinearization method, for different values of the dimensionless parameter. The results obtained show that the flow field is influenced appreciably by the presence of chemical reaction and magnetic field.

Keywords

Chemical reaction, Magnetic field and Quasilinearization

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References

1. Acharya, M., Singh, L.P., and Dash, G.C.,1999. Int.J.Engg.Sci.,37,189-211. [Google Scholar] [Crossref]

2. Byron Bird, R.,Warren E. Stewart and Edwin N.Lightfoot, 1992. Transport Phenomena, P.605, John Wiley and sons, New York. [Google Scholar] [Crossref]

3. Chao-Kuang Chen, Ming-I Char, 1988.JAMP, 135, 568-580. [Google Scholar] [Crossref]

4. Crane, L.J., and Angew, Z., 1970. Math. Phys., 21,645-647. [Google Scholar] [Crossref]

5. Ericksm, L.E., Fan, L.T., and Fox, V.G.I., 1996.Ec Fundamentals, 5, 19-23. [Google Scholar] [Crossref]

6. Falkner, V.M., and Skan, S.W., 1931. Philos. Mag.,12,865. [Google Scholar] [Crossref]

7. Gebhart, B., and Pera, L., 1971.IJHMT,14,975. [Google Scholar] [Crossref]

8. Gebhart, B., Heat Transfer,1971.2nd Ed., McGraw Hill. [Google Scholar] [Crossref]

9. Grubka, L.J., and Bobba , K.M., 1985. J. Heat Transfer, 167,248-250. [Google Scholar] [Crossref]

10. R. E. Bellman and R. E. Kalaba, Quasilinearization and Nonlinear Boundary Value Problems, Elsevier Publishing Company, New York, 1965 [Google Scholar] [Crossref]

11. Sakiadis, B.C., 1961. AIChEJ.<7(1),26-28. [Google Scholar] [Crossref]

12. Soundalgekar, V.M., Birajdar, N.S., and Darvekar, V.K.J., 1984. Astro. Phy.Sci., 100,159. [Google Scholar] [Crossref]

13. Soundalgekar,V.M., and Ramanamurthy, T.V., 1980. Warrne Stoff.,14,91-93. [Google Scholar] [Crossref]

14. Sparrow, E.M., and Cess, R.D., 1961. Appl. Sci. Res., A10, 185-197. [Google Scholar] [Crossref]

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