Behavior of micro-polar flow due to linear stretching of porous sheet with injection and suction

Advances in Engineering Software

Volumn 41, Issue 6, 2010, Pages 893-897

  Bararnia, H ^a   Ghasemi, E ^a   Domairry, G ^a   Soleimani, S ^a  

^a BABOL NOSHIRVANI UNIVERSITY OF TECHNOLOGY   (Iran)

Author keywords

Homotopy analysis method (HAM); Micro polar flow; Micro rotation; Stretching sheet; Suction and injection

Indexed keywords

BOUNDARY LAYERS; NUMERICAL ANALYSIS; VISCOSITY;

FLOW PARAMETERS; FLUID VELOCITIES; GOVERNING EQUATIONS; HOMOTOPY ANALYSIS METHODS; INJECTION VELOCITY; MICROROTATION; NUMERICAL SOLUTION; POLAR FLUID; POROUS SURFACE; SERIES SOLUTIONS; STRETCHING SHEET; VELOCITY FIELD; VISCOSITY PARAMETERS; VORTEX VISCOSITY;

ROTATION;

EID: 77951203859     PISSN: 09659978     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.advengsoft.2009.12.007     Document Type: Article

References (19)

1. Eringen A.C. Theory of micropolar fluids. J Math Mech 16 (1966) 1-18
2. Eringen A.C. Microcontinuum field theories: II. Fluent media (2001), Springer, New York
3. Łukaszewicz G. Micropolar fluids. Theory and applications, modeling and simulation in science, engineering and technology, Birkhäuser, Boston; 1999.
4. Ishak A., Nazar R., and Pop I. Moving wedge and flat plate in a micropolar fluid. Int J Eng Sci 44 (2006) 1225-1236
5. Ishak A., Nazar R., and Pop I. Boundary-layer flow of a micropolar fluid on a continuous moving or fixed surface. Can J Phys 84 (2006) 399-410
6. Ishak A., Nazar R., and Pop I. Flow of a micropolar fluid on a continuous moving surface. Arch Mech 58 (2006) 529-541
7. Hassanien I.A., and Gorla R.S.R. Heat transfer to a micropolar fluid from a nonisothermal stretching sheet with suction and blowing. Acta Mech 84 (1990) 191-203
8. Hady F.M. On the solution of heat transfer to micropolar fluid from a nonisothermal stretching sheet with injection. Int J Numer Meth Heat Fluid Flow 6 (1996) 99-104
9. Gupta P.S., and Gupta A.S. Heat and mass transfer on a stretching sheet with suction or blowing. Can J Chem Eng 55 (1977) 744-746
10. Rahman MM, Uddin MJ, Aziz A. Effects of variable electric conductivity and non-uniform heat source (or sink) on convective micropolar fluid flow along an inclined flat plate with surface heat flux. Int J Therm Sci. doi: 10.1016/j.ijthermalsci.2009.05.003.
11. Rahman M.M., Eltayeb I.A., and Mujibur Rahman S.M. Thermo-micropolar fluid flow along a vertical permeable plate with uniform surface heat flux in the presence of heat generation. Therm Sci 13 1 (2009) 23-36
12. Rahman M.M. Convective flows of micropolar fluids from radiate isothermal porous surfaces with viscous dissipation and joule heating. Commun Nonlinear Sci Numer Simul 14 7 (2009) 3018-3030
13. Rahman M.M., and Sultana T. Radiative heat transfer flow of micropolar fluid with variable heat flux in a porous medium. Nonlinear Anal Model Control 13 1 (2008) 71-87
14. Rahman M.M., and Sattar M.A. Transient convective flow of micropolar fluid past a continuously moving vertical porous plate in the presence of radiation. Int J Appl Mech Eng 12 2 (2007) 497-513
15. Rahman M.M., and Sattar M.A. MHD convective flow of a micropolar fluid past a continuously moving vertical porous plate in the presence of heat generation/absorption. ASME J Heat Transfer 128 2 (2006) 142-152
16. Liao S.J. Beyond perturbation: introduction to homotopy analysis method (2003), Chapman & Hall/CRC Press, Boca Raton
17. Shampine L.F., and Corless R.M. Initial value problems for ODEs in problem solving environments. J Comput Appl Math 125 1-2 (2000) 31-40
18. Fehlberg E. Low-order classical Runge-Kutta formulas with stepsize control, NASA TR R-315.
19. El-Mistikawy T.M.A. Limiting behavior of micropolar flow due to a linearly stretching porous sheet. Eur J Mech B/Fluids 28 (2009) 253-258