An inverse problem in determining the heat transfer rate around two in line cylinders placed in a cross stream

Energy Conversion and Management

Volumn 48, Issue 7, 2007, Pages 1996-2005

  Chen, Wen Lih ^a   Yang, Yu Ching ^a  

^a KUN SHAN UNIVERSITY   (Taiwan)

Author keywords

Conjugate gradient inverse method; Cross stream heat exchanger; Heat transfer rate

Indexed keywords

CONJUGATE GRADIENT METHOD; FORCED CONVECTION; HEAT EXCHANGERS; INVERSE PROBLEMS; REYNOLDS NUMBER; TEMPERATURE DISTRIBUTION; UNSTEADY FLOW;

HEAT TRANSFER RATE; INVERSE ALGORITHMS; SIMULATED TEMPERATURE MEASUREMENT;

HEAT TRANSFER;

EID: 34247493691     PISSN: 01968904     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.enconman.2007.01.019     Document Type: Article

References (21)

1. Eckels P.W., and Babas T.J. Heat transfer and pressure drop performance of finned tube bundles. J Heat Transf 107 (1985) 205-213
2. Tasi S.F., and Sheu W.H. Some physical insights into a two-row finned tube heat exchanger. Comput Fluids 27 (1998) 29-46
3. Jang J.Y., Lai J.T., and Liu L.C. The thermal-hydraulic characteristics of staggered circular finned-tube heat exchangers under dry and dehumidifying conditions. Int J Heat Mass Transf 41 (1998) 3321-3337
4. Mon M.S., and Gross U. Numerical study of fin-spacing effects in annular-finned tube heat exchangers. Int J Heat Mass Transf 47 (2004) 1953-1964
5. Hasan A., and Siren K. Performance investigation of plain circular and oval tube evaporatively cooled heat exchangers. Appl Therm Eng 24 (2004) 777-790
6. Horvat A., and Mavko B. Hierarchic modeling of heat transfer process in heat exchangers. Int Heat Mass Transf 48 (2005) 361-371
7. de Carvalho R.N., Orlande H.R.B., and Özisik M.N. Estimation of the boundary heat flux in grinding via the conjugate gradient method. Heat Transfer Eng 21 (2000) 71-82
8. Yang Y.C., Chu S.S., and Chang W.J. Thermally-induced optical effects in optical fibers by inverse methodology. J Appl Phys 95 (2004) 5159-5165
9. Chang W.J., Fang T.H., and Weng C.I. Inverse determination of the cutting force on nanoscale processing using atomic force microscopy. Nanotechnology 15 (2004) 427-430
10. Chang W.J., Yang Y.C., and Lin C.M. Estimating thermal transport in deep X-ray lithography with an inversion method. Appl Phys B: Lasers Opt 81 (2005) 543-548
11. Chang W.J., and Fang T.H. An inverse method for determining the interaction force between the probe and sample using scanning near-field optical microscopy. Phys Lett A 348 (2006) 260-265
12. Su J., Lopes A.B., and Neto A.J.S. Estimation of unknown wall heat flux in turbulent circular pipe flow. Int Comm Heat Mass Transf 27 (2000) 945-954
13. Girault M., and Petit D. Resolution of linear inverse forced convection problems using model reduction by the modal identification method: application to turbulent flow in parallel-plate duct. Int J Heat Mass Transf 47 (2004) 3909-3925
14. Chen C.K., Wu L.W., and Yang Y.T. Estimation of unknown outer-wall heat flux in turbulent circular pipe flow with conduction in the pipe wall. Int J Heat Mass Transf 48 (2005) 3971-3981
15. Huang C.H., and Chen W.C. A three-dimensional inverse forced convection problem in estimating surface heat flux by conjugate gradient method. Int J Heat Mass Transf 43 (2000) 3171-3181
16. Li H.Y., and Yan W.M. Identification of wall heat flux for turbulent forced convection by inverse analysis. Int J Heat Mass Transf 46 (2003) 1041-1048
17. Alifanov O.M. Inverse heat transfer problem (1994), Springer-Verlag, New York
18. Alifanov O.M., and Kerov N.V. Determination of external thermal load parameters by solving the two-dimensional inverse heat conduction problem. J Eng Phys 41 (1981) 581-586
19. Lien F.S., Chen W.L., and Leschziner M.A. A multiblock implementation of a non-orthogonal collocated finite volume algorithm for complex turbulent flows. Int J Numer Methods Fluids 23 (1996) 567-588
20. Lien F.S., and Leschziner M.A. Upstream monotonic interpolation for scalar transport with application to complex turbulent flows. Int J Numer Methods Fluids 19 (1994) 527
21. Leonard B.P. A stable and accurate convective modeling procedure based on quadratic upstream interpolation. Comput Meth Appl Mech Eng 19 (1979) 59