Limitation of determination of surface fractal dimension using N2 adsorption isotherms and modified Frenkel-Halsey-Hill theory

被引:99
作者
Tang, P [1 ]
Chew, NYK
Chan, HK
Raper, JA
机构
[1] Univ Sydney, Fac Pharm, Sydney, NSW 2006, Australia
[2] Univ Sydney, Dept Chem Engn, Sydney, NSW 2006, Australia
关键词
D O I
10.1021/la0263716
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Surface fractal dimensions, D-S, of smooth and corrugated bovine serum albumin particles were obtained from N-2 adsorption isotherms using modified Frenkel-Halsey-Hill (FHH) theory. It was found that for different particles, the correct D-S values depended on the number of adsorbed layers, n. For corrugated particles, when 1 :! n :S 10, the value of D-S is equal to 2.39, which agrees with the value obtained from light scattering (2.39 +/- 0.05). Unlike the corrugated particles, the adsorption isotherm for the smooth particles generated the correct value of D-S (2.12) only for 1.0 +/- 0.5 less than or equal to n less than or equal to 2.0 +/- 0.5 (i.e., around monolayer coverage). Determination of D-S in the multilayer region (n > 2) produced a higher value than the one obtained from monolayer coverage. This was because the smooth particles were in closer contact with each other; at higher coverage the gas molecules probed the surface of the aggregates instead of the single particles. As there were fewer contact points between the corrugated particles compared to the smooth particles, this effect took place at higher coverage (pressure) causing deviation from the expected values. This finding is supported by the fact that for corrugated particles, the value of D-S started to deviate at higher n and increased to 2.58 when n > 10. The use of modified FHH theory is thus limited by the number of adsorbed layers on the particles. The closer the particles come in contact, the thinner is the coverage region describing the correct D-S. To ensure reliable determination of D-S, it is therefore recommended to determine DS only around monolayer coverage.
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页码:2632 / 2638
页数:7
相关论文
共 47 条
[1]  
[Anonymous], 1983, New York
[2]   CHEMISTRY IN NONINTEGER DIMENSIONS BETWEEN 2 AND 3 .2. FRACTAL SURFACES OF ADSORBENTS [J].
AVNIR, D ;
FARIN, D ;
PFEIFER, P .
JOURNAL OF CHEMICAL PHYSICS, 1983, 79 (07) :3566-3571
[3]   AN ISOTHERM EQUATION FOR ADSORPTION ON FRACTAL SURFACES OF HETEROGENEOUS POROUS MATERIALS [J].
AVNIR, D ;
JARONIEC, M .
LANGMUIR, 1989, 5 (06) :1431-1433
[4]   Self-similitude and fractal dimension of sand grains [J].
Barak, P ;
Seybold, CA ;
McSweeney, K .
SOIL SCIENCE SOCIETY OF AMERICA JOURNAL, 1996, 60 (01) :72-76
[5]  
CELLIS R, 1996, CLAY MINER, V31, P355
[6]   OPTICAL-PROPERTIES OF AGGREGATE CLUSTERS [J].
CHEN, Z ;
SHENG, P ;
WEITZ, DA ;
LINDSAY, HM ;
LIN, MY ;
MEAKIN, P .
PHYSICAL REVIEW B, 1988, 37 (10) :5232-5235
[7]  
CHESTERS S, 1990, P 36 ANN TECHN M I E
[8]   Use of solid corrugated particles to enhance powder aerosol performance [J].
Chew, NYK ;
Chan, HK .
PHARMACEUTICAL RESEARCH, 2001, 18 (11) :1570-1577
[9]   Fractal analysis of caseinate structure [J].
Dziuba, J ;
Babuchowski, A ;
Smoczynski, M ;
Smietana, Z .
INTERNATIONAL DAIRY JOURNAL, 1999, 9 (3-6) :287-292
[10]  
FAN LT, 1992, CAN J CHEM ENG, V70, P387