NUMERICAL STUDY OF TURBULENT NATURAL CONVECTION IN A SIDE-HEATED SQUARE CAVITYAT VARIOUS ANGLES OF INCLINATION

References

• Patel , V. C. , Rodi , W and Scheuerer , G. 1984 . Models for Near-Wall and Low Reynolds Number Flows: A Review . AIAA J. , 23 : 1308 – 1319 .
   Google Scholar
• Speziale , C. G. , Abid , R. and Anderson , E. C. 1992 . Critical Evaluation of Two-Equation Models for Near-Wall Turbulence . AIAA J. , 30 : 324 – 331 .
   Google Scholar
• Henkes , R. A. W. M. and Hoogendoorn , C. J. 1989 . Comparison of Turbulence Models for the Natural Convection Boundary Layer along a Heated Vertical Plate . Int. J. Heat Mass Transfer , 32 : 157 – 169 .
   Web of Science ®Google Scholar
• Peng , S. H. , Davidson , L. and Holmberg , S. 1997 . A Modified Low-Reynolds Number k-? Model for Recirculating Flows . J. Fluids Eng. , 119 : 867 – 875 .
   Web of Science ®Google Scholar
• Ferziger , J. H. and Peric , M. 1999 . Computational Methods for Fluid Dynamics , 2d , New York : Springer-Verlag .
   Google Scholar
• Stone , H. L. 1968 . Iterative Solution of Implicit Approximations of Multidimensional Partial Differential Equations . SIAM J. Numer. Anal. , 5 : 530 – 558 .
   Web of Science ®Google Scholar
• Incropera , F. P. and DeWitt , D. P. 1990 . Fundamentals of Heat and Mass Transfer , 3d , 539 New York : Wiley .
   Google Scholar
• Paolucci , S. and Chenoweth , D. R. 1989 . Transition to Chaos in a Differentially Heated Vertical Cavity . J. Fluid Mech. , 201 : 379 – 410 .
   Web of Science ®Google Scholar
• Henkes , R. A. W. M. and Le Quere , P. 1996 . Three-Dimensional Transition of Natural-Convection Flows . J. Fluid Mech. , 319 : 281 – 303 .
   Web of Science ®Google Scholar
• Davidson , L. 1990 . Calculation of the Turbulent Buoyancy-Driven Flow in a Rectangular Cavity Using an Efficient Solver and Two Different Low Reynolds Number k-e Model . Numer. Heat Transfer , 18 : 129 – 147 .
   Web of Science ®Google Scholar
• Davidson , L. 1990 . Second-Order Corrections of the k-e Model to Account for Non-Isotropic Effects Due to Buoyancy . Int. J. Heat Mass Transfer , 33 : 2599 – 2608 .
   Web of Science ®Google Scholar
• Heindel , T. J. , Ramadhyani , S. and Incropera , F. P. 1994 . Assessment of Turbulence Models for Natural Convection in an Enclosure . Numer. Heat Transfer B , 26 : 147 – 172 .
   Web of Science ®Google Scholar
• Henkes , R. A. W. M. , van Der Vlugt , F. F. and Hoogendoorn , C. J. 1991 . Natural-Convection Flow in a Square Cavity Calculated with Low-Reynolds-Number Turbulence Models . Int. J. Heat Mass Transfer , 34 : 377 – 388 .
   Web of Science ®Google Scholar
• Henkes , R. A. W. M. and Hoogendoorn , C. J. 1995 . Comparison Exercise for Computations of Turbulent Natural Convection in Enclosures . Numer. Heat Transfer B , 28 : 59 – 78 .
   Web of Science ®Google Scholar
• Liu , F. and Wen , J. X. 1999 . Development and Validation of an Advanced Turbulence model for Buoyancy Driven Flows in Enclosures . Int. J. Heat Mass Transfer , 42 : 3967 – 3981 .
   Web of Science ®Google Scholar
• Wilcox , D. C. 1994 . Simulation of Transition with a Two-Equation Turbulence Model . AIAA J. , 32 : 247 – 254 .
   Google Scholar
• Peng , S.-H. , Davidson , L. and Holmberg , S. 1997 . A Modified Low-Reynolds-Number k-? Model for Recirculating Flows . ASME J. Fluids Eng. , 119 : 867 – 875 .
   Web of Science ®Google Scholar
• Peng , S.-H. and Davidson , L. 1999 . Computation of Turbulent Buoyant Flows in Enclosures with Low-Reynolds-Number k-? Models . Int. J. Heat Mass Transfer , 20 : 172 – 184 .
   Google Scholar
• Dol , H. S. and Hanjalic , K. 2001 . Computational Study of Turbulent Natural Convection in a Side-Heated Near-Cubic Enclosure at a High Rayleigh Number . Int. J. Heat Mass Transfer , 44 : 2323 – 2344 .
   Web of Science ®Google Scholar
• Bowels , A. and Cheesewright , R. 1989 . Direct Measurement of the Turbulent Heat Flux in a Large Rectangular Air Cavity . Exp. Heat Transfer , 2 : 59 – 69 .
   Google Scholar
• Tian , Y. S. , Karayiannis , T. G. , Matthews , R. D. and Wen , J. X . Reynolds Stresses in Low Turbulence Natural Convection in Air Filled Square Cavity, Proc. Eleventh Int. Heat Transfer Conf., Kyongju, Korea, J. S. Lee & R. M. Cotta (eds.), 1998
   Google Scholar
• Dol , H. S. , Opstelten , I. J. and Hanjalic , K. Turbulent Natural Convection in a Side-Heated Near Cubic Enclosure: Experiments and Model Computations, Technical Report APTF R/00-02, Thermal and Fluid Science Section, Department of Applied Physics, Delft University of Technology, Delft, The Netherlands, 2000
   Google Scholar
• Ince , N. Z. and Launder , B. E. 1989 . On the Computation of Buoyancy-Driven Turbulent Flows in Rectangular Enclosures . Int. J. Heat Fluid Flow , 10 : 110 – 117 .
   Web of Science ®Google Scholar
• Hanjalic , K. and Vasic , S. 1993 . Computation of Turbulent Natural Convection in Rectangular Enclosures with an Algebraic Flux Model . Int. J. Heat Mass Transfer , 36 : 3603 – 3624 .
   Web of Science ®Google Scholar
• DoI , H. S. , Hanjalic , K. and Kenjeres , S. 1997 . A Comparative Assessment of the Second-Moment Differential and Algebraic Models in Turbulent Natural Convection . Int. J. Heat Fluid Flow , 18 : 4 – 14 .
   Web of Science ®Google Scholar
• Hanjalic , K. Achievements and Limitations in Modeling and Computation of Buoyant Turbulent Flows and Heat Transfer, Special Keynote Lecture, in G. F. Hewitt (ed.), Proc. 10th Int. Heat Transfer Conf., vol. 1, pp. 1-18, Institute of Chemical Engineering, Brighton, UK, Taylor & Francis, London, UK, 1994
   Google Scholar
• Hanjalic , K. , Kenjeres , S. and Durst , F. 1996 . Natural Convection in Partitioned Two-Dimensional Enclosures at Higher Rayleigh Numbers . Int. J. Heat Mass Transfer , 39 : 1407 – 1427 .
   Web of Science ®Google Scholar
• Kenjeres , S. and Hanjalic , K. 1995 . Prediction of Turbulent Thermal Convection in Concentric and Eccentric Horizontal Annuli . Int. J. Heat Fluid Flow , 16 : 429 – 439 .
   Web of Science ®Google Scholar
• Lam , C. K. G. and Bremhorst , K. 1981 . A Modified Form of the k-e Model for Predicting Wall Turbulence . J. Fluids Eng. , 103 : 456 – 460 .
   Web of Science ®Google Scholar
• Hanjalic , K. 2002 . One-Point Closure Models for Buoyancy Driven Turbulent Flows . Anna. Rev. of Fluid Mech. , 34 : 321 – 47 .
   Web of Science ®Google Scholar
• Peeters , T. W. J. and Henkes , R. A. W. M. 1992 . The Reynolds Stress Model of Turbulence Applied to the Natural-Convection Boundary Layer along a Heated Vertical Plate . Int. J. Heat Mass Transfer , 35 : 403 – 420 .
   Web of Science ®Google Scholar
• Bergstorm , D. J. and Huang , X. 1997 . “ LES of Buoyant Cavity Flow: Challenge for Subgrid Scale Models ” . In Proc. Second Int. Symp. on Turbulence, Heat and Mass Transfer , Edited by: Hanjalic , K. and Peeters , T. W. J. 421 – 430 . The Netherlands : Delft University Press, Delft .
   Google Scholar
• Cheesewright , R. , King , K. J. and Ziai , S. 1986 . “ Experimental Data for the Validation of Computer Codes for the Prediction of Two-Dimensional Buoyant Cavity Flows ” . In Significant Questions in Buoyancy Affected Enclosure or Cavity Flows , Edited by: Humphrey , J. A. C. , Avedisian , C. T. , Tourneau , B. W. Le and Chen , M. M. 75 – 81 . ASME : HTD-60 .
   Google Scholar
• Giel , P. W. and Schmidt , F. W. 1986 . “ An Experimental Study of High Rayleigh Number Natural Convection in an Enclosure ” . In Proceedings of the Eighth International Heat Transfer Conference , Edited by: Tien , C. L. , Carey , V. P. and Ferrell , J. K. 1459 – 1464 . San Francisco : California .
   Google Scholar