TFFB coupling BEM/FVM algorithm for multi-dimensional conjugate heat transfer

Boundary Elements

Volumn 3, Issue , 2001, Pages 57-62

  Divo, E ^a   Steinthorsson, E ^b   Kassab, A J ^a  

^a UNIVERSITY OF CENTRAL FLORIDA   (United States)

^b PARKER HANNIFIN CORPORATION   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; BOUNDARY ELEMENT METHOD; COUPLED CIRCUITS; DIFFERENTIAL EQUATIONS; INTERFACES (MATERIALS); NAVIER STOKES EQUATIONS; TEMPERATURE CONTROL;

CONJUGATE HEAT TRANSFER (CHT); FLUID-STRUCTURAL SYSTEMS; LOOSE COUPLING; SOLID/FLUID INTERFACE;

HEAT CONDUCTION;

EID: 0013025302     PISSN: 14626047     EISSN: None     Source Type: Book Series    
DOI: None     Document Type: Conference Paper

References (10)

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2. Shyy, W. and Burke, J., Study of Iterative Characteristics of Convective Diffusive and Conjugate Heat Transfer Problems, Numerical HeatTransfer, Part. B., Vol. 26, pp. 21-37, 1994.
3. Patankar, S.,V., A NumericalMethod for Conduction in Composite Materials, Flow in Irregular Geometries and Conjugate Heat Transfer, Proc. 6th. Int. Heat Transfer Conf., NRC Canada, and Hemisphere Pub. Co., New York, Vol. 3, pp. 297-302, 1978.
4. Kao, K.H., and Liou, M.S., Application of Chimera/Unstructured Hybrid grids for Conjugate Heat Transfer, AIAA Journal, Vol. 35, No.9, pp. 1472-1478, 1997.
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7. Ye, R., Kassab, A.J., and Li, H.J.,FVM/BEM Approach for the Solution of Nonlinear Conjugate Heat Transfer Problems, Proc. BEM 20, Kassab, A.J., Brebbia, C.A., and Chopra, M.B., (eds.), Orlando, Florida, August 19-21, 1998, pp. 679-689.
8. Steinthorsson, E., Ameri, A., and Rigby, D., LeRC-HT-The NASA Lewis Research Center General Multi-Block Navier-Stokes Convective Heat Transfer Code, (unpublished).
9. Steinthorsson, E., Liou, M.-S, and Povinelli, L.A., Development of an Explicit Multi-block/Multigrid Flow Solver for Viscous Flows in Complex Geometries, AIAA Paper 93-2380, 1993.
10. Jameson,A., Schmidt,W., and Turkel,E., Numerical simulation of the Euler equations by the finite volume methods using Runge-Kutta time stepping schemes, AIAA 81-1259.