Prof. Dr. Bandari Shankar
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Prof. Dr. Bandari Shankar

Professor
Osmania University, India

Highest Degree
Ph.D. in Physics from Osmania University, India

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Area of Interest:

Physics
100%
Heat and Mass Transfer
62%
Compartmentalization
90%
Fluid Mechanics
75%
Thermal Analysis
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
0
Abstracts
0

Selected Publications

  1. Prabhakar, B., S. Bandari and C. Srinivas Reddy, 2019. A revised model to analyze MHD flow of maxwell nanofluid past a stretching sheet with nonlinear thermal radiation effect. Int. J. Fluid Mech. Res., 46: 151-165.
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  2. Besthapu, P., R. Ul Haq, S. Bandari and Q.M. Al-Mdallal, 2019. Thermal radiation and slip effects on MHD stagnation point flow of non-Newtonian nanofluid over a convective stretching surface. Neural Comput. Appl., 31: 207-217.
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  3. Sharada, K. and B. Shankar, 2018. MHD mixed convection flow of powell-eyring fluid over an exponentially stretching sheet with suction/blowing, thermal radiation and slip effects. Adv. Sci. Eng. Med., 10: 1212-1217.
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  4. Sharada, K. and B. Shankar, 2018. Effect of partial slip on MHD mixed convection flow of Carreau nanofluid over an exponentially stretching sheet with convective boundary condition, Soret and Dufour, J. Nanofluids, 7: 711-717.
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  5. Sailaja, S.V., B. Shanker, R.S. Raju, 2018. Finite element analysis of magneto-hydrodynamic casson fluid flow past A vertical plate with the impact of angle of inclination. J. Nanofluids, 7: 383-395.
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  6. Rajendar, P., B.L. Anand and L.T. Vijaya, 2018. Slip effects on magneto hydro dynamic stagnation point flow of carreau-nanofluid over a linear sheet. J. Nanofluids, 7: 460-468.
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  7. Vittal, Ch., M.C.K. Reddy and T. Vijayalaxmi, 2017. Boundary layer flow and heat transfer of nanofluid over exponential stretching sheet with effect of slip and nonlinear thermal radiation. J. Nanofluids, 6: 457-465.
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  8. Vijayalaxmi, T. and B. Shankar, 2017. Stagnation point flow of MHD eyring-powell nanofluid fluid over exponential stretching sheet with convective heat transfer. J. Nanofluids, 6: 447-456.
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  9. Sharada, K. and B. Shankar, 2017. MHD mixed convection flow of a Casson fluid with convective boundary condition and effect of partial slip in the presence of joule heating over a vertically stretching sheet. Int. J. Innovative Res. Sci. Eng. Technol., 6: 12852-12857.
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  10. Sharada, K. and B. Shankar, 2017. Effect of partial slip and convective boundary condition on MHD mixed convection flow of Williamson fluid over an exponentially stretching sheet in the presence of joule heating. Global J. Pure Applied Math., 13: 5965-5975.
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  11. Sailaja, S.V., B. Shanker and R.S. Raju, 2017. Double diffusive effects on MHD mixed convection casson fluid flow towards A vertically inclined plate filled in porous medium in presence of biot number: A finite element technique. J. Nanofluids, 6: 420-435.
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  12. Besthapu, P., R.U. Haq, S. Bandari and Q.M. Al-Mdallal, 2017. Thermal radiation and slip effects on MHD stagnation point flow of non-Newtonian nanofluid over a convective stretching surface. Neural Comput. Applic., (In Press). 10.1007/s00521-017-2992-x.
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  13. Besthapu, P., R.U. Haq, S. Bandari and Q.M. Al-Mdallal, 2017. Mixed convection flow of thermally stratified MHD nanofluid over an exponentially stretching surface with viscous dissipation effect. J. Taiwan Inst. Chem. Eng., 71: 307-314.
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  14. Vijayalaxmi, T. and S. Bandari, 2016. Effect of aligned magnetic field on slip flow of casson nanofluid over a nonlinear stretching sheet with chemical reaction. J. Nanofluid, 5: 696-706.
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  15. Sharada, K. and B. Shankar, 2016. Mixed convection MHD stagnation point flow over a stretching surface with the effects of heat source or sink and viscous dissipation. J. Applied Math. Phys., 4: 578-585.
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  16. Sharada K. and B. Shankar, 2016. Three dimensional MHD mixed convection casson fluid flow over an exponential stretching sheet with the effect of heat generation. Br. J. Math. Comput. Sci., 19: 1-8.
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  17. Prabhakar, B., S. Bandari and R.U. Haq, 2016. Impact of inclined Lorentz forces on tangent hyperbolic nanofluid flow with zero normal flux of nanoparticles at the stretching sheet. Neural Comput. Applic., (In Press). 10.1007/s00521-016-2601-4.
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  18. Prabhakar, B., S. Bandari and K. Kumar, 2016. MHD stagnation point flow of a casson nanofluid towards a radially stretching disk with convective boundary condition in the presence of heat source/sink. J. Nanofluids, 5: 679-686.
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  19. Prabhakar, B., S. Bandari and C.K. Kumar, 2016. Effects of inclined magnetic field and chemical reaction on flow of a casson nanofluid with second order velocity slip and thermal slip over an exponentially stretching sheet. Int. J. Applied Comput. Math., (In Press). 10.1007/s40819-016-0273-5.
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  20. Laxmi T.V. and B. Shanker, 2016. Radiative boundary layer flow and heat transfer of nanofluid over a nonlinear stretching sheet with slip conditions and suction. Jordan J. Mech. Ind. Eng., 10: 285-297.
  21. Ibrahim, W. and B. Shankar, 2016. The effects of thermal radiation and non-uniform heat source/sink on MHD boundary-layer flow and heat transfer past a stretching sheet embedded in non-Darcian porous medium. Front. Heat Mass Transfer, Vol. 7. 10.5098/hmt.7.37.
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  22. Haile, E. and B. Shankar, 2016. Effects of radiation, viscous dissipation, and magnetic field on nanofluid flow in a saturated porous media with convective boundary condition. Comput. Thermal Sci.: Int. J., 8: 177-191.
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  23. Haile E. and B. Shankar, 2016. Effects of radiation, viscous dissipation and magnetic field on nanofluid flow in a saturated porous media with convective boundary condition. Comput. Therm. Sci., 8: 177-191.
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  24. Yirga, Y. and B. Shankar, 2015. MHD flow and heat transfer of nanofluids through a porous media due to a stretching sheet with viscous dissipation and chemical reaction effects. Int. J. Comput. Methods Eng. Sci. Mech., 16: 275-284.
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  25. Ibrahim, W. and B. Shanker, 2015. MHD boundary layer flow and heat transfer due to a nanofluid over an exponentially stretching non-isothermal sheet. J. Nanofluids, 4: 16-27.
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  26. Haile, E. and B. Shankar, 2015. A steady MHD boundary-layer flow of water-based nanofluids over a moving permeable flat plate. Int. J. Math. Res., 4: 27-41.
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  27. Gorfie, E.H. and B. Shankar, 2015. Momentum and thermal slip conditions of an MHD double diffusive free convective boundary layer flow of a nanofluid with radiation and heat source/sink effects. J. Progr. Res. Math., 5: 444-462.
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  28. Besthapu, P. and S. Bandari, 2015. Mixed convection MHD flow of a casson nanofluid over a nonlinear permeable stretching sheet with viscous dissipation. J. Applied Math. Phys., 3: 1580-1593.
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  29. Yirga, Y. and B. Shankar, 2014. Melting heat transfer in magnetohydrodynamic flow of nanofluids over a permeable exponentially stretching sheet. J. Nanofluids, 3: 108-116.
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  30. Shankar, B. and E.H. Gorfie, 2014. Magnetohydrodynamic nanofluid flow over a stretching sheet with thermal radiation, viscous dissipation, chemical reaction and ohmic effects. J. Nanofluids, 3: 227-237.
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  31. Kumar, K. and S. Bandari, 2014. Melting heat transfer in boundary layer stagnation-point flow of a nanofluid towards a stretching-shrinking sheet. Can. J. Phys., 92: 1703-1708.
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  32. Ibrahim, W. and B. Shanker, 2014. Unsteady MHD mixed convective boundary-layer slip flow and heat transfer with thermal radiation and viscous dissipation. Heat Transfer-Asian Res., 43: 412-426.
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  33. Ibrahim, W. and B. Shanker, 2014. Magnetohydrodynamic boundary layer flow and heat transfer of a nanofluid over non-isothermal stretching sheet. J. Heat Transfer, Vol. 136, No. 5. 10.1115/1.4026118.
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  34. Ibrahim, W. and B. Shanker, 2014. MHD boundary-layer flow and heat transfer over permeable plate with convective surface boundary condition. Int. J. Model. Simul. Scient. Comput., Vol. 5, No. 1. 10.1142/S1793962313500219.
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  35. Haile, E. and B. Shankar, 2014. Heat and mass transfer through a porous media of MHD flow of nanofluids with thermal radiation, viscous dissipation and chemical reaction effects. Am. Chem. Sci. J., 4: 828-846.
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  36. Haile, E. and B. Shankar, 2014. Heat and mass transfer in the boundary layer of unsteady viscous nanofluid along a vertical stretching sheet. J. Comput. Eng. 10.1155/2014/345153.
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  37. Devakar, M., D. Sreenivasu and B. Shankar, 2014. Analytical solutions of some fully developed flows of couple stress fluid between concentric cylinders with slip boundary conditions. Int. J. Eng. Math. 10.1155/2014/785396.
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  38. Devakar, M., D. Sreenivasu and B. Shankar, 2014. Analytical solutions of couple stress fluid flows with slip boundary conditions. Alexandria Eng. J., 53: 723-730.
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  39. Yohannes, K.Y. and B. Shankar, 2013. Heat and mass transfer in MHD flow of nanofluids through a porous media due to a stretching sheet with viscous dissipation and chemical reaction effects. Caribbean J. Sci. Technol., 1: 1-17.
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  40. Yirga, Y. and B. Shankar, 2013. Effects of thermal radiation and viscous dissipation on magnetohydrodynamic stagnation point flow and heat transfer of nanofluid towards a stretching sheet. J. Nanofluids, 2: 283-291.
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  41. Shanker, B., C.N. Nath, S.A. Shah and P.M. Reddy, 2013. Vibrations in a fluid-loaded poroelastic hollow cylinder surrounded by a fluid in plane-strain form. Int. J. Applied Mech. Eng., 18: 189-216.
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  42. Shanker, B., C.N. Nath, S.A. Shah and J.M. Kumar, 2013. Vibration analysis of a poroelastic composite hollow sphere. Acta Mechanica, 224: 327-341.
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  43. Shanker, B., C.N. Nath, S.A. Shah and J.M. Kumar, 2013. Free vibrations of fluid-loaded poroelastic hollow sphere surrounded by a fluid. Int. J. Applied Math. Mech., 9: 14-34.
  44. Shankar, B. and Y. Yirga, 2013. Unsteady heat and mass transfer in MHD flow of nanofluids over stretching sheet with a non-uniform heat source/sink. World Acad. Sci. Eng. Technol., 7: 1766-1774.
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  45. Ibrahim, W., B. Shankar and M.M. Nandeppanavar, 2013. MHD stagnation point flow and heat transfer due to nanofluid towards a stretching sheet. Int. J. Heat Mass Transfer, 56: 1-9.
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  46. Ibrahim, W. and B. Shankar, 2013. MHD boundary layer flow and heat transfer of a nanofluid past a permeable stretching sheet with velocity, thermal and solutal slip boundary conditions. Comput. Fluids, 75: 1-10.
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  47. Shanker, B., J. Manoj, S. Shah and N. Nageswara, 2012. Radial vibrations of an infinitely long poroelastic composite hollow circular cylinder. Int. J. Eng. Sci. Technol., 4: 17-33.
  48. Ibrahim, W. and B. Shanker, 2012. Unsteady MHD boundary-layer flow and heat transfer due to stretching sheet in the presence of heat source or sink. Comput. Fluids, 70: 21-28.
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  49. Ibrahim, W. and B. Shanker, 2012. Unsteady MHD boundary-layer flow and heat transfer due to stretching sheet in the presence of heat source or sink by quasi-linearization technique. Int. J. Applied Math. Mech., 8: 18-30.
  50. Ibrahim, W. and B. Shanker, 2012. Boundary-layer flow and heat transfer of nanofluid over a vertical plate with convective surface boundary condition. J. Fluids Eng., Vol. 134, No. 8. 10.1115/1.4007075.
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  51. Ibrahim, W. and B. Shanker, 2011. Unsteady boundary layer flow and heat transfer due to a stretching sheet by quasilinearization technique. World J. Mech., 1: 288-293.
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  52. Sunitha, M., S. Bandari and T.K.V. Iyengar, 2010. Unsteady poiseuille flow of a fluid particle suspension between parallel plates. J. Applied Math. Fluid Mech., 2: 1-9.
  53. Shantha, G. and B. Shanker, 2010. Free convection flow of a conducting couple stress fluid in a porous medium: A state space approach. Int. J. Numer. Methods Heat Fluid Flow, 20: 250-264.
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  54. Shanker, B., B.P. Reddy and J.A. Rao, 2010. Radiation and mass transfer effects on unsteady MHD free convective fluid flow embedded in a porous medium with heat generation/absorption. Indian J. Pure Applied Phys., 48: 157-165.
  55. Hymavathi, T. and B. Shanker, 2009. A quasilinearization approach to heat transfer in MHD visco-elastic fluid flow. Applied Math. Comput., 215: 2045-2054.
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  56. Babu, K.R. and B. Shankar, 2009. Heat and mass transfer along a vertical plate in the presence of a magnetic field. Heat Mass Transfer, 31: 21-26.
  57. Shanker, B. and A.B. Babu, 2006. Convection due to oblique magnetic field in the penumbral region of sunspot. Indian J. Radio Space Phys., 35: 84-89.
  58. Raja, S., B. Shanker and R. Anand, 1999. Numerical solutions of Hall effects on heat and mass transfer flow through porous medium. J. Energy Heat Mass Transfer, 21: 1-7.
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  59. Raja, S. and B. Shanker, 1999. Numerical solutions of the effects of mass transfer on the MHD free convective flow in the Stokes's problem. J. Inst. Eng. India, 79: 59-61.
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  60. Shanker, B. and N. Kishan, 1997. The effects of mass transfer on the MHD flow past an impulsively started infinite vertical plate with variable temperature or constant heat flux. J. Energy Heat Mass Transfer, 19: 273-278.
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  61. Murty, G.R. and B. Shanker, 1995. Skin friction and heat transfer analysis of MHD flow for a small Prandtl number fluid past semi infinite plate. J. Inst. Eng. India, 76: 90-93.
  62. Ramamurthy, G. and B. Shanker, 1994. Magnetohydrodynamic effects on blood flow through a porous channel. Med. Biol. Eng. Comput., 32: 655-659.
  63. Ramamurthy, G. and B. Shanker, 1994. Magneto hydrodynamic effects on free convection of non-Newtonian power-law fluid flow through a porous medium past an infinite vertical surface with constant suction. J. Energy Heat Mass Transfer, 16: 319-325.
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  64. Sambasiva, R. and B. Shanker, 1991. Numerical solutions of combined effect of Hall current and rotation on hydromagnetic flow over an oscillating porus plate. Bull. Calcutta Math. Soc., 82: 375-383.
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