Matrix heat exchangers, invented forty years ago, have found widespread applications during the last two decades. Because of their unique construction, they satisfy the diverse requirements of high compactness, high transfer coefficient, low axial conductivity, and uniform flow distribution. The heat transfer mechanism in these exchangers is quite complex. Convective heat transfer takes place in the pores as well as in the front and rear faces of the plates. Conduction heat transfer takes place in two directions: between the streams through the perforated plates, and along the separating wall in the axial direction. The five sources of heat transfer are strongly coupled with each other. The governing equations have been derived and simplified using well-justified assumptions. The discrete structure of the exchanger helps in reducing the partial differential equations to sets of algebraic and ordinary differential equations. A numerical scheme is presented for solving these equations. Its use is illustrated with two examples.
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Analysis of Matrix Heat Exchanger Performance
G. Venkatarathnam,
G. Venkatarathnam
Process Equipment and Design Laboratory, Cryogenic Engineering Centre, Indian Institute of Technology, Kharagpur—721302, India
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S. Sarangi
S. Sarangi
Process Equipment and Design Laboratory, Cryogenic Engineering Centre, Indian Institute of Technology, Kharagpur—721302, India
Search for other works by this author on:
G. Venkatarathnam
Process Equipment and Design Laboratory, Cryogenic Engineering Centre, Indian Institute of Technology, Kharagpur—721302, India
S. Sarangi
Process Equipment and Design Laboratory, Cryogenic Engineering Centre, Indian Institute of Technology, Kharagpur—721302, India
J. Heat Transfer. Nov 1991, 113(4): 830-836 (7 pages)
Published Online: November 1, 1991
Article history
Received:
December 15, 1989
Revised:
December 24, 1990
Online:
May 23, 2008
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Venkatarathnam, G., and Sarangi, S. (November 1, 1991). "Analysis of Matrix Heat Exchanger Performance." ASME. J. Heat Transfer. November 1991; 113(4): 830–836. https://doi.org/10.1115/1.2911210
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