Conjugate Wall Conduction-Fluid Natural Convection in a Three-Dimensional Inclined Enclosure

REFERENCES

• S. Ostrach , Natural Convection in Enclosures , J. Heat Transfer , vol. 110 , pp. 1175 – 1190 , 1988 .
   Web of Science ®Google Scholar
• G. D. V. Davis , Natural Convection of Air in a Square Cavity: A Benchmark Numerical Solution , Int. J. Numer. Methods Fluids , vol. 3 , pp. 249 – 264 , 1983 .
   Web of Science ®Google Scholar
• G. D. Mallinson and G. D. V. Davis , Three-dimensional Natural Convection in a Box: a Numerical Study , J. Fluid Mech. , vol. 83 , pp. 1 – 31 , 1977 .
   Web of Science ®Google Scholar
• D. W. Pepper and K. G. T. Hollands , Summary of Benchmark Numerical Studies for 3-D Natural Convection in an Air-filled Enclosure , Numer. Heat Transfer A. , vol. 42 , pp. 1 – 11 , 2002 .
   Web of Science ®Google Scholar
• E. V. Kalabin , M. V. Kanashina , and P. T. Zubkov , Natural-Convective Heat Transfer in a Square Cavity with Time-Varying Side-Wall Temperature , Numer. Heat Transfer A. , vol. 47 , pp. 621 – 631 , 2005 .
   Web of Science ®Google Scholar
• D. Misra and A. Sarkar , Finite Element Analysis of Conjugate Natural Convection in a Square Enclosure with A Conducting Vertical Wall , Comput. Methods Appl. Mech. Eng. , vol. 141 , pp. 205 – 219 , 1997 .
   Web of Science ®Google Scholar
• D. A. Kaminski and C. Prakash , Conjugate Natural Convection in a Square Enclosure: Effect of Conduction in One of the Vertical Walls , Int. J. Heat Mass Transfer , vol. 29 , pp. 1979 – 1988 , 1986 .
   Web of Science ®Google Scholar
• M. Mobedi , Conjugate Natural Convection in a Square Cavity with Finite Thickness Horizontal Walls , Int. Comm. Heat Mass Transfer , vol. 35 , pp. 503 – 513 , 2008 .
   Web of Science ®Google Scholar
• D. M. Kim and R. Viskanta , Effect of Wall Heat Conduction on Natural Convection Heat Transfer in a Square Enclosure , J. Heat Transfer , vol. 107 , pp. 139 – 146 , 1985 .
   Web of Science ®Google Scholar
• D. M. Kim and R. Viskanta , Effect of Wall Conduction and Radiation on Natural Convection in a Rectangular Cavity , Numer. Heat Transfer , vol. 7 , pp. 449 – 470 , 1984 .
   Web of Science ®Google Scholar
• S. Acharya and C. H. Tsang , Influence of Wall Conduction on Natural Convection in an Inclined Square Enclosure , Heat and Mass Transfer , vol. 21 , pp. 19 – 30 , 1987 .
   Google Scholar
• Y. H. Huang and S. K. Aggarwal , Effect of Wall Conduction on Natural Convection in an Enclosure with A Centered Heat Source , J. Electronic Packaging , vol. 117 , pp. 301 – 306 , 1995 .
   Web of Science ®Google Scholar
• Y. Liu , N. Phan-Thien , R. Kemp , and X. L. Luo , Three–Dimensional Coupled Conduction–Convection Problem for Three Chips Mounted on a Substrate in an Enclosure , Numer. Heat Transfer A. , vol. 32 , pp. 149 – 167 , 1997 .
   Web of Science ®Google Scholar
• V. H. Adams , Y. Joshi , and D. L. Blackburn , Combined Conduction , Radiation, and Natural Convection from Discrete Heat Sources in a Horizontal Narrow-Aspect-Ratio Enclosure, J. Heat Transfer , vol. 121, pp. 992–1001, 1999.
   Web of Science ®Google Scholar
• S. K. W. Tou and X. F. Zhang , Three-Dimensional Numerical Simulation of Natural Convection in an Inclined Liquid-Filled Enclosure with an Array of Discrete Heaters , Int. J. Heat Mass Transfer , vol. 46 , pp. 127 – 138 , 2003 .
   Web of Science ®Google Scholar
• M. Y. Ha and M. J. Jung , A Numerical Study on Three-Dimensional Conjugate Heat Transfer of Natural Convection and Conduction in a Differentially Heated Cubic Enclosure with a Heat-Generating Cubic Conductin Body , Int. J. Heat Mass Transfer , vol. 43 , pp. 4229 – 4248 , 2000 .
   Web of Science ®Google Scholar
• H. S. Yoon , D. H. Yu , M. Y. Ha , and Y. G. Park , Three-Dimensional Natural Convection in an Enclosure with a Sphere at Different Vertical Locations , Int. J. Heat Mass Transfer , vol. 53 , pp. 3143 – 3155 , 2010 .
   Web of Science ®Google Scholar
• I. Ishihara , T. Fukui , and R. Matsumoto , Natural Convection in a Vertical Rectangular Enclosure with Symmetrically Localized Heating and Cooling Zones , Int. J. Heat Fluid Flow , vol. 23 , pp. 366 – 372 , 2002 .
   Web of Science ®Google Scholar
• Y. L. He , W. W. Yang , and W. Q. Tao , Three-Dimensional Numerical Study of Natural Convective Heat Transfer of Liquid in a Cubic Enclosure , Numer. Heat Tranfer A. , vol. 47 , pp. 917 – 934 , 2005 .
   Web of Science ®Google Scholar
• C. H. Zhang , W. Zhang , and G. Xi , A Pseudospectral Multidomain Method for Conjugate Conduction–Convection in Enclosures , Numer. Heat Transfer B. , vol. 57 , pp. 260 – 282 , 2010 .
   Web of Science ®Google Scholar
• W. Zhang , C. H. Zhang , and G. Xi , Conjugate Conduction–Natural Convection in an Enclosure with Time-Periodic side wall Temperature and Inclination , Int. J. Heat Fluid Flow , vol. 32 , pp. 52 – 64 , 2011 .
   Web of Science ®Google Scholar
• W. Zhang , G. Xi , C. H. Zhang , and Z. Huang , A High Accuracy Temporal–Spatial Pseudospectral Method for Time-Periodic Unsteady Fluid Flow and Heat Transfer Problems , Int. J. Computational Fluid Dynamics , vol. 25 , pp. 191 – 206 , 2011 .
   Web of Science ®Google Scholar
• R. Peyret , Spectral Methods for Incompressible Viscous Flow , pp. 93 – 98 , 269–274, 395 , Springer , New York , 2002 .
   Google Scholar
• R. T. Jacobsen , E. W. Lemmon , S. G. Penoncello , Z. Shan , and N. T. Wright , Thermophysical Properties of Fluids and Materials , In A. Bejan and A. D. Kraus (eds.), Heat Transfer Handbook , John Wiley & Sons , Hoboken , New Jersey , 2003 .
   Google Scholar
• E. Tric , G. Labrosse , and M. Betrouni , A First Incursion into the 3-D Structure of Natural Convection of Air in a Differentially Heated Cubic Cavity, From Accurate Numerical Solutions , Int. J. Heat Mass Transfer , vol. 43 , pp. 4043 – 4056 , 2000 .
   Web of Science ®Google Scholar
• D. C. Lo , D. L. Young , K. Murugesan , C. C. Tsai , and M. H. Gou , Velocity-Vorticity Formulation for 3-D Natural Convection in an Inclined Cavity by DQ Method , Int. J. Heat Mass Transfer , vol. 50 , pp. 479 – 491 , 2007 .
   Web of Science ®Google Scholar