Aurangzaib¹, A. R. M. Kasim¹, N. F. Mohammad¹ and Sharidan Shafie This email address is being protected from spambots. You need JavaScript enabled to view it.¹

¹Department of Mathematics, Faculty of Science, Universiti Teknologi Malaysia JB, 81310 Skudai, Johor, Malaysia

REFERENCES

1. [1] Eringen, A. C., “Theory of Micropolar Fluids,” J. Math. Mech., Vol. 16, pp. 118 (1966). doi: 10.1016/ 0020-7225(73)90038-4
2. [2] Ariman, T., Turk, M. A. and Sylvester, N. D., “Microcontinuum Fluid MechanicsReview,” Int. J. Eng. Sci., Vol. 11, pp. 905930 (1973).
3. [3] Ariman, T., Turk, M. A. and Sylvester, N. D., “Application of Microcontinuum Fluid Mechanics,” Int. J. Eng. Sci., Vol. 12, pp. 273293 (1974). doi: 10.1016/ 0020-7225(74)90059-7
4. [4]
   ukaszewicz, G., Micropolar Fluids: Theory and Application, Birkhäuser Basel (1999).
5. [5] Eringen, A. C., Microcontinuum Field Theories II, Fluent Media, Springer, New York (2001).
6. [6] Kelson, N. A. and Farrell, T. W., “Micropolar Flow Over a Porous Stretching Sheet with Strong Suction or Injection,” Int. Comm. Heat Mass Transfer, Vol. 28, pp. 479488 (2001). doi: 10.1016/S0735-1933(01) 00252-4
7. [7] Bhargava, R., Kumar, L. and Takhar, H. S., “Finite Element Solution of Mixed Convection Micropolar Flow Driven by a Porous Stretching Sheet,” Int. J. Eng. Sci., Vol. 41, pp. 21612178 (2003). doi: 10.1016/S0020- 7225(03)00209-X
8. [8] Abo-Eldahab, E. M. and El-Aziz, M. A., “Flow and Heat Transfer in a Micropolar Fluid Past a Stretching Surface Embedded in a Non-Darcian Porous Medium with Uniform Free Stream,” Appl. Math. Comput., Vol. 162, pp. 881899 (2005). doi: 10.1016/j.amc.2003. 12.129
9. [9] Mahmoud, M. A. A., Abd-Elaty, M. M. and Waheed, S. E., “Hydromagnetic Boundary Layer Micropolar Fluid Flow Over a Stretching Surface Embedded in a Non-Darcian Porous Medium with Radiation,” Mathem. Prob. Engng., pp. 110 (2006). doi: 10.1155/ MPE/2006/39392
10. [10] Mansour, M. A., El-Anssary, N. F. and Aly, A. M., “Effect of Chemical Reaction and Thermal Stratification on MHD Free Convective Heat and Mass Transfer Over a Vertical Stretching Surface Embedded in a Porous Media Considering Soret and Dufour Number,” Chem. Eng. J., Vol. 145, pp. 340345 (2008). doi: 10.1016/j.cej.2008.08.016
11. [11] Beg O. A., Bakier, A. Y. and Prasad, V. R., “Numerical Study of Free Convection Magnetohydrodynamics Heat and Mass Transfer from a Stretching Surface to a Saturated Porous Medium with Soret and Dufour Effects,” Comput. Material Sci., Vol. 46, pp. 5765 (2009). doi: 10.1016/j.commatsci.2009.02.004
12. [12] Tsai, R. and Huang, J. S., “Heat and Mass Transfer for Soret and Dufour’s Effects on Hiemenz Flow Through Porous Medium onto a Stretching Surface,” Int. J. Heat Mass Transfer, Vol. 52, pp. 23992406 (2009). doi: 10.1016/j.ijheatmasstransfer.2008.10.017
13. [13] Reddy, M. G. and Reddy, N. B., “Soret and Dufour Effects on Steady MHD Free Convection Flow Past a Semi-Infinite Moving Plate in Porous Medium with Viscous Dissipation,” Int. J. Appl. Math and Mech., Vol. 6, No. 1, pp. 112 (2010).
14. [14] Prasad, V. R., Vasu, B. and Beg, O. A., “Thermo-Diffusion and Diffusion-Thermo Effects on MHD Free Convection Flow Past a Vertical Porous Plate Embedded in a Non-Darcian Porous Medium,” Chem. Eng. J., Vol. 173, pp. 598606 (2011). doi: 10.1016/ j.cej.2011.08.009
15. [15] Pal, D. and Chatterjee, S., “Mixed Convection Magnetohydrodynamic Heat and Mass Transfer Past a Stretching Surface in a Micropolar Fluid-Saturated Porous Medium under the Influence of Ohmic Heating, Soret and Dufour Effects,” Commun. Nonlinear Sci. Numer. Simulat., Vol. 16, pp. 13291346 (2011). doi: 10.1016/j.cnsns.2010.06.008
16. [16] Srinivasacharya, D. and Reddy, C. H. R., “Mixed Convection Heat and Mass Transfer in a Micropolar Fluid with Soret and Dufour Effects,” Adv. Appl. Math. Mech., Vol. 3, No. 4, pp. 389400 (2011).
17. [17] Ahmadi, G., “Self-Similar Solution of Incompressible Micropolar Boundary Layer Flow Over a Semi-Infinite Plate,” Int. J. Eng. Sci., Vol. 14, pp. 639646 (1976). doi: 10.1016/0020-7225(76)90006-9
18. [18] Raptis, A., “Radiation and Free Convection Flow Through a Porous Medium,” Int. Comm. Heat Mass Transfer, Vol. 25, pp. 289295 (1998). doi: 10.1016/ S0735-1933(98)00016-5
19. [19] Sharidan, S., Amin, N. and Pop, I., “Unsteady Boundary Layer Flow due to a Stretching Surface in a Porous Medium Using Brinkman Equation Model,” Heat and Technology, Vol. 25, No. 2, pp. 111117 (2006).
20. [20] Cebeci, T. and Bradshaw, P., Physical and Computational Aspects of Convective Heat Transfer, Springer, New York (1988). [21] Grubka, L. J. and Bobba, K. M., “Heat Transfer Characteristics of a Continuous, Stretching Surface with Variable Temperature,” ASME J. Heat Transfer, Vol. 107, pp. 248250 (1985). doi: 10.1115/1.3247387
21. [22] Ali, M. E., “Heat Transfer Characteristics of a Continuous Stretching Surface,” Heat Mass Transfer, Vol. 29, pp. 227234 (1994). doi: 10.1007/BF01539754
22. [23] Nazar, R., Amin, N., Filip, D. and Pop, I., “Stagnation Point Flow of a Micropolar Fluid towards a Stretching Sheet,” Int. J. Nonlinear Mech., Vol. 39, pp. 1227 1235 (2004). doi: 10.1016/j.ijnonlinmec.2003.08.007