Research Article
BibTex RIS Cite
Year 2021, , 409 - 414, 01.03.2021
https://doi.org/10.18186/thermal.879484

Abstract

References

  • [1] Acrivos A., S., M.J. and Petersen, Momentum and Heat Transfer in Laminar Boundary Layer Flows of Non-Newtonian Fluids Past External Surfaces. AIChE Journal, 1960. 6: p. 312-317.
  • [2] Barletta, A., E.J.I.j.o.h. Zanchini, and m. transfer, Forced convection in the thermal entrance region of a circular duct with slug flow and viscous dissipation. 1997. 40(5): p. 1181-1190.
  • [3] Dang, V.-D.J.J.o.h.t., Heat transfer of power law fluid at low peclet number flow. 1983. 105(3): p. 542-549.
  • [4] Eckert, E.R.G. and R.M. Drake Jr, Analysis of heat and mass transfer. 1987.
  • [5] Howell, T.G., D.R. Jeng, and K.J. De Witt, Momentum and heat transfer on a continuous moving surface in a power law fluid. International Journal of Heat and Mass Transfer, 1997. 40(8): p. 1853-1861.
  • [6] Rohsenow, W.M., J.P. Hartnett, and Y.I. Cho, Handbook of heat transfer. Vol. 3. 1998: McGraw-Hill New York.
  • [7] Wang, T.-Y.J.I.c.i.h. and m. transfer, Mixed convection from a vertical plate to non-Newtonian fluids with uniform surface heat flux. 1995. 22(3): p. 369-380.
  • [8] Zanchini, E.J.I.j.o.h. and m. transfer, Effect of viscous dissipation on the asymptotic behaviour of laminar forced convection in circular tubes. 1996. 40(1): p. 169-178.
  • [9] Hady, F.J.A.m. and computation, Mixed convection boundary-layer flow of non-Newtonian fluids on a horizontal plate. 1995. 68(2-3): p. 105-112.
  • [10] Hassanien, I., et al., Flow and heat transfer in a power-law fluid over a nonisothermal stretching sheet. 1998. 28(9): p. 105-116.
  • [11]. Kumari, M., et al., Free-convection boundary-layer flow of a non-Newtonian fluid along a vertical wavy surface. 1997. 18(6): p. 625-631.
  • [12] Wang, Z.-G., et al., Enzyme immobilization on electrospun polymer nanofibers: an overview. 2009. 56(4): p. 189-195.
  • [13] Aghakhani, S., et al., Numerical investigation of heat transfer in a power-law non-Newtonian fluid in a C-Shaped cavity with magnetic field effect using finite difference lattice Boltzmann method. 2018. 176: p. 51-67.
  • [14] Akbari, O.A., et al., The effect of velocity and dimension of solid nanoparticles on heat transfer in non-Newtonian nanofluid. 2017. 86: p. 68-75.
  • [15] Brinkman, H.J.A.S.R., Heat effects in capillary flow I. 1951. 2(1): p. 120.
  • [16] Aydin, O.J.E.C. and management, Effects of viscous dissipation on the heat transfer in forced pipe flow. Part 1: both hydrodynamically and thermally fully developed flow. 2005. 46(5): p. 757-769.
  • [17] Bergman, T.L., et al., Fundamentals of heat and mass transfer. 2011: John Wiley & Sons.
  • [18] Lin, T., K. Hawks, and W.J.W.-u.s. Leidenfrost, Analysis of viscous dissipation effect on thermal entrance heat transfer in laminar pipe flows with convective boundary conditions. 1983. 17(2): p. 97-105.
  • [19] Liou, C.-T. and F.-S.J.N.h.t. Wang, Solutions to the extended Graetz problem for a power-model fluid with viscous dissipation and different entrance boundary conditions. 1990. 17(1): p. 91-108.
  • [20] Zheng, L.-C., X.-X. Zhang, and L.-X. Ma, Fully Developed Convective Heat Transfer of Power Law Fluids in a Circular Tube. Chinese Physics Letters, 2008. 25(1): p. 195.
  • [21] Wang, C. and I.J.J.o.N.-N.F.M. Pop, Analysis of the flow of a power-law fluid film on an unsteady stretching surface by means of homotopy analysis method. 2006. 138(2-3): p. 161-172.

CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION

Year 2021, , 409 - 414, 01.03.2021
https://doi.org/10.18186/thermal.879484

Abstract

We represent a conceptual scrutiny for completely organized convective heat transfer ring within the circular pipeline with power law liquids by means of realizing that the heat diffusivity has been a temperature gradient. The investigative resolution is availed and the behaviour of the heat transfer is inspected under a persistent thermic flux frontier condition. It has been demonstrated that the Nu stubbornly relies upon the power-law index n value. The Nu (Nusselt number) recognizably gets reduced in a range of n from 0 to 0.1. Nonetheless, for n greater than 0.5, there is a monotonic decrement in the Nu with the incremental n, and for n greater than 20, values of the Nu have approached a constant.

References

  • [1] Acrivos A., S., M.J. and Petersen, Momentum and Heat Transfer in Laminar Boundary Layer Flows of Non-Newtonian Fluids Past External Surfaces. AIChE Journal, 1960. 6: p. 312-317.
  • [2] Barletta, A., E.J.I.j.o.h. Zanchini, and m. transfer, Forced convection in the thermal entrance region of a circular duct with slug flow and viscous dissipation. 1997. 40(5): p. 1181-1190.
  • [3] Dang, V.-D.J.J.o.h.t., Heat transfer of power law fluid at low peclet number flow. 1983. 105(3): p. 542-549.
  • [4] Eckert, E.R.G. and R.M. Drake Jr, Analysis of heat and mass transfer. 1987.
  • [5] Howell, T.G., D.R. Jeng, and K.J. De Witt, Momentum and heat transfer on a continuous moving surface in a power law fluid. International Journal of Heat and Mass Transfer, 1997. 40(8): p. 1853-1861.
  • [6] Rohsenow, W.M., J.P. Hartnett, and Y.I. Cho, Handbook of heat transfer. Vol. 3. 1998: McGraw-Hill New York.
  • [7] Wang, T.-Y.J.I.c.i.h. and m. transfer, Mixed convection from a vertical plate to non-Newtonian fluids with uniform surface heat flux. 1995. 22(3): p. 369-380.
  • [8] Zanchini, E.J.I.j.o.h. and m. transfer, Effect of viscous dissipation on the asymptotic behaviour of laminar forced convection in circular tubes. 1996. 40(1): p. 169-178.
  • [9] Hady, F.J.A.m. and computation, Mixed convection boundary-layer flow of non-Newtonian fluids on a horizontal plate. 1995. 68(2-3): p. 105-112.
  • [10] Hassanien, I., et al., Flow and heat transfer in a power-law fluid over a nonisothermal stretching sheet. 1998. 28(9): p. 105-116.
  • [11]. Kumari, M., et al., Free-convection boundary-layer flow of a non-Newtonian fluid along a vertical wavy surface. 1997. 18(6): p. 625-631.
  • [12] Wang, Z.-G., et al., Enzyme immobilization on electrospun polymer nanofibers: an overview. 2009. 56(4): p. 189-195.
  • [13] Aghakhani, S., et al., Numerical investigation of heat transfer in a power-law non-Newtonian fluid in a C-Shaped cavity with magnetic field effect using finite difference lattice Boltzmann method. 2018. 176: p. 51-67.
  • [14] Akbari, O.A., et al., The effect of velocity and dimension of solid nanoparticles on heat transfer in non-Newtonian nanofluid. 2017. 86: p. 68-75.
  • [15] Brinkman, H.J.A.S.R., Heat effects in capillary flow I. 1951. 2(1): p. 120.
  • [16] Aydin, O.J.E.C. and management, Effects of viscous dissipation on the heat transfer in forced pipe flow. Part 1: both hydrodynamically and thermally fully developed flow. 2005. 46(5): p. 757-769.
  • [17] Bergman, T.L., et al., Fundamentals of heat and mass transfer. 2011: John Wiley & Sons.
  • [18] Lin, T., K. Hawks, and W.J.W.-u.s. Leidenfrost, Analysis of viscous dissipation effect on thermal entrance heat transfer in laminar pipe flows with convective boundary conditions. 1983. 17(2): p. 97-105.
  • [19] Liou, C.-T. and F.-S.J.N.h.t. Wang, Solutions to the extended Graetz problem for a power-model fluid with viscous dissipation and different entrance boundary conditions. 1990. 17(1): p. 91-108.
  • [20] Zheng, L.-C., X.-X. Zhang, and L.-X. Ma, Fully Developed Convective Heat Transfer of Power Law Fluids in a Circular Tube. Chinese Physics Letters, 2008. 25(1): p. 195.
  • [21] Wang, C. and I.J.J.o.N.-N.F.M. Pop, Analysis of the flow of a power-law fluid film on an unsteady stretching surface by means of homotopy analysis method. 2006. 138(2-3): p. 161-172.
There are 21 citations in total.

Details

Primary Language English
Subjects Engineering
Journal Section Articles
Authors

Ahmed Shkarah This is me 0000-0001-9762-3201

Publication Date March 1, 2021
Submission Date March 4, 2019
Published in Issue Year 2021

Cite

APA Shkarah, A. (2021). CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION. Journal of Thermal Engineering, 7(3), 409-414. https://doi.org/10.18186/thermal.879484
AMA Shkarah A. CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION. Journal of Thermal Engineering. March 2021;7(3):409-414. doi:10.18186/thermal.879484
Chicago Shkarah, Ahmed. “CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION”. Journal of Thermal Engineering 7, no. 3 (March 2021): 409-14. https://doi.org/10.18186/thermal.879484.
EndNote Shkarah A (March 1, 2021) CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION. Journal of Thermal Engineering 7 3 409–414.
IEEE A. Shkarah, “CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION”, Journal of Thermal Engineering, vol. 7, no. 3, pp. 409–414, 2021, doi: 10.18186/thermal.879484.
ISNAD Shkarah, Ahmed. “CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION”. Journal of Thermal Engineering 7/3 (March 2021), 409-414. https://doi.org/10.18186/thermal.879484.
JAMA Shkarah A. CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION. Journal of Thermal Engineering. 2021;7:409–414.
MLA Shkarah, Ahmed. “CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION”. Journal of Thermal Engineering, vol. 7, no. 3, 2021, pp. 409-14, doi:10.18186/thermal.879484.
Vancouver Shkarah A. CONVECTIVE HEAT TRANSFER AND FULLY DEVELOPED FLOW FOR CIRCULAR TUBE NEWTONIAN AND NON-NEWTONIAN FLUIDS CONDITION. Journal of Thermal Engineering. 2021;7(3):409-14.

IMPORTANT NOTE: JOURNAL SUBMISSION LINK http://eds.yildiz.edu.tr/journal-of-thermal-engineering