Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]†
Because gas permeation through a powder bed is affected by molecular flow, applicability of the Kozeny-Carman equation, which neglects this effect, is limited to powders coarser than about 10 μm. ΦB=ΦV + δΦM is a general exp...
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doaj-9c942f3ab80a4472978dd7033549a9322021-02-03T01:14:55ZengHosokawa Powder Technology FoundationKONA Powder and Particle Journal0288-45342187-55372014-05-0118023023510.14356/kona.2000030konaSpecific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]†Akira Suganuma0Yu Matsumoto1Egure Murata2Toshitaka Hamada3Science University of Tokyo, Department of Industrial Chemistry, Faculty of Science & TechnologyScience University of Tokyo, Department of Industrial Chemistry, Faculty of Science & TechnologyScience University of Tokyo, Department of Industrial Chemistry, Faculty of Science & TechnologyScience University of Tokyo, Department of Industrial Chemistry, Faculty of Science & TechnologyBecause gas permeation through a powder bed is affected by molecular flow, applicability of the Kozeny-Carman equation, which neglects this effect, is limited to powders coarser than about 10 μm. ΦB=ΦV + δΦM is a general expression in some permeability equations for finer powders, where ΦB denotes the permeability of a bed, ΦV is a viscous flow term, and ΦM is a molecular flow term. δ is a constant that adjusts for the molecular flow effect. It has been more than 40 years since δ=0.515 was proposed by Rigden, 0.97 by Lea and Nurse, and 1.215 by Carman. It is because of these large differences in δ that the Kozeny-Carman equation is still used. In this paper δ=0.82 is proposed as a reasonable value based on a least squares analysis of Rigden's data and with reference to Knudsen's equation of capillary permeation. The use of δ=0.82 allows the more reasonable measurement of powders down to about 1 μm. † This report was originally printed in J. Soc. Powder Technology, Japan. 35(9), 649-654 (1998) in Japanese, before being translated into English by KONA Editorial Committee with the permission of the editorial committee of the Soc. Powder Technology, Japan.https://www.jstage.jst.go.jp/article/kona/18/0/18_2000030/_pdf/-char/en |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Akira Suganuma Yu Matsumoto Egure Murata Toshitaka Hamada |
spellingShingle |
Akira Suganuma Yu Matsumoto Egure Murata Toshitaka Hamada Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† KONA Powder and Particle Journal |
author_facet |
Akira Suganuma Yu Matsumoto Egure Murata Toshitaka Hamada |
author_sort |
Akira Suganuma |
title |
Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† |
title_short |
Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† |
title_full |
Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† |
title_fullStr |
Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† |
title_full_unstemmed |
Specific Surface Area Measurement by Air Permeability with Consideration for the Molecular Flow Effect [Translated]† |
title_sort |
specific surface area measurement by air permeability with consideration for the molecular flow effect [translated]† |
publisher |
Hosokawa Powder Technology Foundation |
series |
KONA Powder and Particle Journal |
issn |
0288-4534 2187-5537 |
publishDate |
2014-05-01 |
description |
Because gas permeation through a powder bed is affected by molecular flow, applicability of the Kozeny-Carman equation, which neglects this effect, is limited to powders coarser than about 10 μm. ΦB=ΦV + δΦM is a general expression in some permeability equations for finer powders, where ΦB denotes the permeability of a bed, ΦV is a viscous flow term, and ΦM is a molecular flow term. δ is a constant that adjusts for the molecular flow effect. It has been more than 40 years since δ=0.515 was proposed by Rigden, 0.97 by Lea and Nurse, and 1.215 by Carman. It is because of these large differences in δ that the Kozeny-Carman equation is still used. In this paper δ=0.82 is proposed as a reasonable value based on a least squares analysis of Rigden's data and with reference to Knudsen's equation of capillary permeation. The use of δ=0.82 allows the more reasonable measurement of powders down to about 1 μm. † This report was originally printed in J. Soc. Powder Technology, Japan. 35(9), 649-654 (1998) in Japanese, before being translated into English by KONA Editorial Committee with the permission of the editorial committee of the Soc. Powder Technology, Japan. |
url |
https://www.jstage.jst.go.jp/article/kona/18/0/18_2000030/_pdf/-char/en |
work_keys_str_mv |
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