About the applicability of commonly used pressure-flow models to plane single-layer filters of activated carbon fabric

Chemical Engineering Science

Volumn 55, Issue 14, 2000, Pages 2699-2712

  Pavageau, M ^a   Le Coq, L ^a   Mabit, J ^a   Solliec, C ^a  

^a ECOLE DES MINES DE NANTES   (France)

Author keywords

Activated carbon fabrics; Airflow; Fibre deflection; Permeability; Pressure drop; Water flow

Indexed keywords

AIR; FABRICS; FILTERS (FOR FLUIDS); HYDRODYNAMICS; LAMINAR FLOW; MECHANICAL PERMEABILITY; PRESSURE DROP; REYNOLDS NUMBER; TURBULENT FLOW; WATER;

ACTIVATED CARBON FABRICS; PRESSURE-FLOW MODEL;

ACTIVATED CARBON;

ACTIVATED CARBON; FABRIC FILTER; PERMEABILITY; PRESSURE DROP;

EID: 0034615856     PISSN: 00092509     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0009-2509(99)00547-3     Document Type: Article

References (16)

1. Andrews, R., & Grulke, E. (1996). Mechanical properties of carbon fiber composites for environmental applications. Proceedings of American Chemical Society Congress, New Orleans, March.
2. Clayton, F. H. (1935). The measurement of the air permeability of fabrics. Journal of Textile Institute, 26, T171.
3. Comiti, J., & Renaud, M. (1989). A new model for determining mean structure parameters of fixed beds from pressure drop measurements: application to beds packed with parallelepipedal particles. Chemical Engineering Science, 44(1), 1539-1545.
4. Darcy, H. P. C. (1856). Les fontaines publiques de la ville de Dilon. Paris: V. Dalmont.
5. Dullien, F. A. L. (1975). Single phase flow through porous media and pore structure. Chemical Engineering Journal, 10, 1-34.
6. Dybbs, A., & Edwards, R. V. (1984). A new look at porous media fluid mechanics -Darcy to turbulent. In Bear & Corapcioglu, Fundamentals of transport phenomena in porous media Martmus Nijhoff Publishers (pp. 199-254).
7. Epps, H. H. (1996). Prediction of single-layer fabric air permeability by statistical model. Journal of Testing and Evaluation, 24(1), 26-31.
8. Goodings, A. C. (1964). Air flow through textile fabrics. Textile Research Journal, 34(8), 713-724.
9. Gupta, V., & Jena, A.K. (1999). Effects of compression on porosity of filter materials. In W. Leung & T. Ptak, Proceedings 12th American filtration and separations society annual technical conference and expo, April 6-9, Boston, MA. Vol. 13a (pp. 10-17)
10. Johnson, R. W. (Ed.) (1998). Handbook of fluid dynamics. Boca Raton, FL; Berlin CRC Press LLC and Springer Verlag GmBH & Co. KG. ISBN 3-540-64612-4.
11. Kyan, C. P., Wasan, D. T., & Kintner, R. C. (1970). Flow of single-phase fluids through fibrous beds. Industiral and Engineering Chemistry, Fundamentals, 9(4), 596-603.
12. Lindsay, J. D. (1993). The relative flow porosity of paper in liquid flows TAPPI Nonwovens Conference Proceedings, Atlanta, April (pp. 287-297).
13. Lord, J. (1959). The determination of the air permeability of fabrics. Journal of Textiles Institute, 50(10), 569-582.
14. Macdonald, I. F., El-Sayed, M. S., Mow, K., & Dullien, A. L. (1979). Flow through porous media -The Ergun equation revisited. Industrial and Engineering Chemistry, Fundamentals, 18(3), 199-208.
15. Oxtoby, E. (1970). The air-permeability measurement of open fabrics by using superimposed fabric layers. Journal of Textiles Institute, 61(3), 153-156.
16. Pech, D., & Renaud, M. (1985). Copeaux déstructurés: mesure de la surface spécifique et de la tortuosité dans les lits fixes. ATIP, 39, 359-367.