Computation of buoyancy-driven flow in an eccentric centrifugal annulus with a non-orthogonal collocated finite volume algorithm

A computational study is performed on two‐dimensional mixed convection in an annulus between a horizontal outer cylinder and a heated, rotating, eccentric inner cylinder. The computation has been done using a non‐orthogonal grid and a fully collocated finite volume procedure. Solutions are iterated...

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Published inInternational journal for numerical methods in fluids Vol. 26; no. 3; pp. 323 - 343
Main Authors Char, Ming-I, Hsu, Yuan-Hsiung
Format Journal Article
LanguageEnglish
Published Sussex John Wiley & Sons, Ltd 15.02.1998
Wiley
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Online AccessGet full text
ISSN0271-2091
1097-0363
DOI10.1002/(SICI)1097-0363(19980215)26:3<323::AID-FLD631>3.0.CO;2-2

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Abstract A computational study is performed on two‐dimensional mixed convection in an annulus between a horizontal outer cylinder and a heated, rotating, eccentric inner cylinder. The computation has been done using a non‐orthogonal grid and a fully collocated finite volume procedure. Solutions are iterated to convergence through a pressure correction scheme and the convection is treated by Van Leer's MUSCL scheme. The numerical procedure adopted here can easily eliminate the ‘Numerical leakage’ phenomenon of the mixed convection problem whereby strong buoyancy and centrifugal effects are encountered in the case of a highly eccentric annulus. Numerical results have been obtained for Rayleigh number Ra ranging from 7×103 to 107, Reynolds number Re from 0 to 1200 and Prandtl number Pr from 0.01 to 7. The mixed rotation parameter σ (=Ra/PrRe2) varies from ∞ (pure natural convection) to 0.01 with various eccentricities ε. The computational results are in good agreement with previous works which show that the mixed convection heat transfer characteristics in the annulus are significantly affected by σ and ε. The results indicate that the mean Nusselt number Nu increases with increasing Ra or Pr but decreases with increasing Re. In the case of a highly eccentric annulus the conduction effect becomes predominant in the throat gap. Hence the crucial phenomenon on whereby Nu first decreases and then increases can be found with increasing eccentricity. © 1998 John Wiley & Sons, Ltd.
AbstractList A computational study is performed on two‐dimensional mixed convection in an annulus between a horizontal outer cylinder and a heated, rotating, eccentric inner cylinder. The computation has been done using a non‐orthogonal grid and a fully collocated finite volume procedure. Solutions are iterated to convergence through a pressure correction scheme and the convection is treated by Van Leer's MUSCL scheme. The numerical procedure adopted here can easily eliminate the ‘Numerical leakage’ phenomenon of the mixed convection problem whereby strong buoyancy and centrifugal effects are encountered in the case of a highly eccentric annulus. Numerical results have been obtained for Rayleigh number Ra ranging from 7×103 to 107, Reynolds number Re from 0 to 1200 and Prandtl number Pr from 0.01 to 7. The mixed rotation parameter σ (=Ra/PrRe2) varies from ∞ (pure natural convection) to 0.01 with various eccentricities ε. The computational results are in good agreement with previous works which show that the mixed convection heat transfer characteristics in the annulus are significantly affected by σ and ε. The results indicate that the mean Nusselt number Nu increases with increasing Ra or Pr but decreases with increasing Re. In the case of a highly eccentric annulus the conduction effect becomes predominant in the throat gap. Hence the crucial phenomenon on whereby Nu first decreases and then increases can be found with increasing eccentricity. © 1998 John Wiley & Sons, Ltd.
Author Char, Ming-I
Hsu, Yuan-Hsiung
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  surname: Hsu
  fullname: Hsu, Yuan-Hsiung
  organization: Department of Applied Mathematics, National Chung Hsing University, Taichung 40227, Taiwan, Province of China
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Issue 3
Keywords Streamlines
Nusselt number
Eccentricity
Computational fluid dynamics
Annular space
Digital simulation
Finite volume method
Heat transfer coefficient
Two dimensional flow
Combined convection
Rotating system
Algorithms
Horizontal cylinder
Heat transfer
Language English
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D. Choudhury and K. C. Karki, 'Laminar mixed convection in a horizontal eccentric annulus', Numer. Heat Transfer A, 22, 87-108 (1992).
E. E. Feldman, R. R. Hornbeck and J. F. Osterle, 'A numerical solution of laminar developing flow in eccentric annular ducts', Int. J. Heat Mass Transfer, 25, 231-241 (1982).
S. R. M. Gardiner and R. H. Sabersky, 'Heat transfer in annular gap', Int. J. Heat Mass Transfer, 21, 1459-1466 (1978).
G. Guj, S. Iannetta and G. Moretti, 'Experimental analysis of thermal fields in horizontally eccentric cylindrical annuli', Exp. Fluids, 12, 385-393 (1992).
T. H. Kuehn and R. J. Goldstein, 'An experimental study of natural convection heat transfer in concentric and eccentric horizontal cylindrical annuli', J. Heat Transfer, 100, 635-640 (1978).
E. H. Chui and G. D. Raithby, 'Computation of radiant heat transfer on a non-orthogonal mesh using the finite-volume method', Numer. Heat Transfer B, 23, 269-288 (1993).
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J. Prusa and L. S. Yao, 'Natural convection heat transfer between eccentric horizontal cylinder', J. Heat Transfer, 105, 108-116 (1983).
T. S. Lee, 'Numerical computation of fluid convection with air enclosed between the annuli of eccentric heated horizontal rotating cylinders', Comput. Fluids, 21, 355-368 (1992).
C. J. Ho and F. J. Tu, 'Laminar mixed convection of cold water in a vertical annulus with a heated rotating inner cylinder', J. Heat Transfer, 114, 418-424 (1992).
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References_xml – reference: G. Guj, S. Iannetta and G. Moretti, 'Experimental analysis of thermal fields in horizontally eccentric cylindrical annuli', Exp. Fluids, 12, 385-393 (1992).
– reference: T. H. Kuehn and R. J. Goldstein, 'An experimental study of natural convection heat transfer in concentric and eccentric horizontal cylindrical annuli', J. Heat Transfer, 100, 635-640 (1978).
– reference: Z. Y. Guo and C. M. Zhang, 'Thermal drive in centrifugal fields mixed convection in a vertical rotating cylinder', Int. J. Heat Mass Transfer, 35, 1635-1644 (1992).
– reference: C. K. Chen, S. W. Hsiao and P. Cheng, 'Transient natural convection in an eccentric porous annulus between horizontal cylinders', Numer. Heat Transfer A, 17, 431-448 (1990).
– reference: C. M. Rhie and W. L. Chow, 'Numerical study of the turbulent flow past an airfoil with trailing edge separation', AIAA J., 21, 1525-1532 (1983).
– reference: Y. N. Jeng and J. L. Chen, 'Geometric conservation law of the finite-volume method for the simpler algorithm and a proposed upwind scheme', Numer. Heat Transfer B, 22, 211-234 (1992).
– reference: E. H. Chui and G. D. Raithby, 'Computation of radiant heat transfer on a non-orthogonal mesh using the finite-volume method', Numer. Heat Transfer B, 23, 269-288 (1993).
– reference: C. P. Desai and K. Vafai, 'An investigation and comparative analysis of two- and three-dimensional turbulent natural convection in a horizontal annulus', Int. J. Heat Mass Transfer, 37, 2475-2504 (1994).
– reference: B. van Leer, 'Towards the ultimate conservation difference scheme V, A second-order sequel to Godunov's method', J. Comput. Phys., 32, 101-136 (1979).
– reference: S. V. Patankar, Numerical Heat Transfer and Fluid Flow, Hemisphere, Washington, DC, 1980.
– reference: F. S. Lien and M. A. Leschziner, 'A general non-orthogonal finite volume collocated algorithm for turbulent flow at all speeds incorporating second-moment turbulence-transport closure, Part 1: Computational implementation, Part 2: Application', Comput. Meth. Appl. Mech. Engng., 114, 123-167 (1993).
– reference: H. Q. Yang, 'Diffusion-controlled mass transfer from a rotating cylinder', Numer. Heat Transfer A, 23, 303-318 (1993).
– reference: K. T. Yang, H. Q. Yang and J. R. Lloyd, 'Rotational effects on natural convection in a horizontal cylinder', AIChE J., 34, 1627-1633 (1988).
– reference: E. E. Feldman, R. W. Hornbeck and J. F. Osterle, 'A numerical solution of developing temperature for laminar developing flow in eccentric annular ducts', Int. J. Heat Mass Transfer, 25, 243-253 (1982).
– reference: T. S. Lee, 'Numerical computation of fluid convection with air enclosed between the annuli of eccentric heated horizontal rotating cylinders', Comput. Fluids, 21, 355-368 (1992).
– reference: E. E. Feldman, R. R. Hornbeck and J. F. Osterle, 'A numerical solution of laminar developing flow in eccentric annular ducts', Int. J. Heat Mass Transfer, 25, 231-241 (1982).
– reference: S. R. M. Gardiner and R. H. Sabersky, 'Heat transfer in annular gap', Int. J. Heat Mass Transfer, 21, 1459-1466 (1978).
– reference: T. Fusegi, B. Farouk and S. B. Kenneth, 'Mixed convection flows within a horizontal concentric annulus with a heated rotating inner cylinder', Numer. Heat Transfer, 9, 591-604 (1986).
– reference: J. Prusa and L. S. Yao, 'Natural convection heat transfer between eccentric horizontal cylinder', J. Heat Transfer, 105, 108-116 (1983).
– reference: D. Choudhury and K. C. Karki, 'Laminar mixed convection in a horizontal eccentric annulus', Numer. Heat Transfer A, 22, 87-108 (1992).
– reference: C. J. Ho and F. J. Tu, 'Laminar mixed convection of cold water in a vertical annulus with a heated rotating inner cylinder', J. Heat Transfer, 114, 418-424 (1992).
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Snippet A computational study is performed on two‐dimensional mixed convection in an annulus between a horizontal outer cylinder and a heated, rotating, eccentric...
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StartPage 323
SubjectTerms Computational methods in fluid dynamics
Convection and heat transfer
eccentricity
Exact sciences and technology
finite volume algorithm
Fluid dynamics
Fundamental areas of phenomenology (including applications)
mixed convection
Nusselt number
Physics
Turbulent flows, convection, and heat transfer
Title Computation of buoyancy-driven flow in an eccentric centrifugal annulus with a non-orthogonal collocated finite volume algorithm
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