Particle Size Controls on Water Adsorption and Condensation Regimes at Mineral Surfaces

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SUPPLEMENTARY MATERIAL Particle Size Controls on Water Adsorption and Condensation Regimes at Mineral Surfaces Merve Yeşilbaş, Jean-François Boily* Department of Chemistry, Umeå University, SE-901 87 Umeå, Sweden *tel. +46 73 833 2678; email jean-francois.boily@chem.umu.se 1

1. Modeling of Dynamic Vapor Sorption Data The following sections detail the salient equations used to predict water vapor binding as a function of p w /p sat where p w is the partial pressure of water vapour and p sat is the pressure at saturation (23.76 Torr at 25 C) 1.1 Bruauner-Emmet-Teller (BET) The well-known BET 1 equation typically applied for determination of specific surface area using N 2 (g) is written as: C µ =S o p w /p sat c (1-p w /p sat )(1-p w /p sat +c p w /p sat ) (1) where S! is the water-binding site density, and!=e ( desh 0 - vap H 0 )/RT, namely where!"# and!"# are the standard enthalpy of water desorption and evaporation, respectively. 1.2 Freundlich The single-site Freundlich 2 equation C µ =S o K p w /p sat (2) where K is the adsorption constant, and where S o is a site density. It can an be readily adapted to the multisite case through: C µ,tot = i C µ,i (3) and effectively mimic the Do-Do 3 equation (Section 1.4) by providing a means to predict an adsorption regime at low p w /p sat and a condensation regime at high p w /p sat. 1.3 Frenkel-Halsey-Hill This formulation is expressed as 4-8 : C! = S!!!!!!!" ( /"# ) (4) 2

where K 1 pertains to interactions between the mineral surface and the first water layer, while K 2 with longer range water molecules on thicker water layers. 1.4 Do and Do This model was originally developed to predict water vapor adsorption and condensation in carbon-based materials through the following equation 3 :!!!!!! C! = S!!!!!!!!!!!!!! + C!!!!!!!!!!!!!!!! (5) The left-hand term pertains to the adsorption and the right-hand term to the condensation regime which, we argue, could be translated to the case of water vapor adsorption and condensation at mineral surfaces. Parameters for each regime include water-binding sites densities (S o, C µs ) association constant (K f, K µ ) but also hydration numbers (β,α). The latter numbers are fixed to β=2 for the adsorption regime, to denote that a singly (hydr)oxo group can be involved in 2 (donating and/or accepting) hydrogen bonds, and α=6 for the condensation regime to denote that the nominal population of a water nanocluster needed for condensation at the mineral surface. These numbers may optionally be co-optimized to predict adsorption data, yet must be confined to physically realistic values. 3

Supplementary Table 1. Salient chemical and physical properties of minerals under study. Mineral name Atomic Ratio by XPS a Particle Size b Average Particle B.E.T Surface B.J.H Maximal Maximal ζ-potential (mv) f Size b Area (m 2 /g) c Micropore volume (cm 3 /g) d pore water (mg H 2 O/m 2 mineral) e pore water (H 2 O sites/nm 2 mineral) e Goethite Fe:O:OH = 1.35:1.0:1.43 75-100 nm 75 ± 9.4 nm 55.6 0.085 0.085 158 47.5 Lath- Fe:O:OH = 1.4:1.0:1.2 70-210 nm 70 ± 9 nm 81.3 0.124 0.085 230.4 10 Lepidocrocite Rod- Fe:O:OH = 1.3:1.0:1.2 60-250 nm 60 ± 7.1 nm 64.4 0.204 * 0.176 * 379 * 7 Lepidocrocite Akaganéite Fe:O:OH:Cl = 100 nm 102 ± 11 nm 111.2 0.22 0.110 408.7 43 1.0:0.82:1.22:0.17 Ferrihydrite Fe:O:OH = 1.5:1.3:1.0 25-50 nm 34 ± 5.4 nm 155 0.051* 0.018 95 10.5 Hematite (10 nm) Fe:O:OH = 4.1:4.5:1.0 10 nm 10 ± 0.01 nm 50 0.182* 0.202 338.2 32.1 Hematite (50 nm) Fe:O:OH = 2.8:3.88:1.0 50 nm 50 ± 6 nm 20.4 0.093 0.253 172.8 38.4 Hematite (4µm) Fe:O:OH = 1.5:1.9:1.0 1-4 µm 3.66 ± 0.82 µm 2 0.064 1.77 118.9 10.1 Hematite (5µm) Fe:O:OH = 1.7:2.0:1.1 0.95-5 µm 4.5 ± 0.6 µm 1.6 0.048 1.66 89.2 37.4 Gibbsite Al:OH = 1.0:3.0 100-290 nm 255 ± 35 nm 44 0.26 0.328 483.1 40.3 Kaolinite (CMS) K:Al:Si:O = 0.0:2.0:2.0:8.2 100-900 nm 600 ± 110 nm 12 0.126 0.583 234.1-11 Kaolinite (Fluka) K:Al:Si:O = 0.2:2.0:2.6:9.3 0.1-1 µm 745 ± 15 nm 8.6 0.121 0.782 225-22.4 Illite K:Al:Si:O = 0.3:1.0:2.5:7.6 25-100 nm 50 ± 15 nm 121.7 0.228 0.104 424-11.2 Na- Na:Fe:Mg:Al:Si:O = 20-550 nm 520 ± 110 nm 25.3 0.138 0.303 256.4-26.3 Montmorillonite 0.1:0.1:0.1:1.0:2.3:7.8 Ca- Ca:Fe:Mg:Al:Si:O = 40-300 nm 230 ± 40 nm 39.8 0.191 0.266 355-18.3 Montmorillonite 0.1:0.1:0.1:1.0:2.3:8.2 Quartz Si:O = 1.0: 2.0 0.3-14 µm 14 ± 0.7 µm 0.4 0.024 * 3.33 * 45 * - 32.7 Microcline Na:K:Al:Si:O 0.2-11 µm 11 ± 0.5 µm 1 0.041 2.27 76.2-45.2 =0.2:0.8:1.0:2.8:7.2 Olivine Fe:Mg:Si:O = 0.1:0.95:1.0:4.0 0.35-13.7 µm 13.7 ± 0.7 µm 0.4 0.005 0.69 9.3-20.9 4

Calcium carbonate Mg:Ca:C:O = 0.3 : 0.7 : 1.1 : 3.6 Volcanic ash Na:K:Ca:Mg:Fe:Al:Si:O = 0.4:0.1:0.3:0.3:1.0:1.0:3.4:12.5 Arizona Test Na:K:Mg:Fe:Al:Si:O = Dust (ATD) 0.2:0.3:0.1:0.1:1.0:7.1:19.3 0.25-1.5 µm 1.2 ± 0.12 µm 11 0.057 0.28 106 12.7 0.2-12 µm 11 ± 1.6 µm 2.9 0.011 0.21 20.4-24.3 0.25-6.4 µm 6.4 ± 1.5 µm 4.6 0.06 0.725 111.5-24.1 a. In vacuo XPS measurements: b. Size range obtained by SEM or TEM imaging; c. From B.E.T. analysis of 90-point N 2 (g) adsorption/desorption isotherms at LN 2 ; d. From B.J.H. analysis of 90-point N 2 (g) adsorption/desorption isotherms at LN 2 ; ( * Single point adsorption total pore volume of pores) e. Derived from B.J.H pore volume. f. Obtained from electrophoretic mobility of 2g/L suspensions of particles in distilled deionized water at 298 K. 5

Supplementary Figure 1. Relationship between N 2 -BET specific surface area (s s in m 2 /g) and particle size (D d in nm) estimated by scanning and transmission electron imaging. Both parameters can be related with the empirical function (dashed line) log(d d ) = -0.76 log(s s ) 3.62 where s s is in m 2 /g and D d is in m. Theoretical predictions assuming cubic-shaped particles of quartz (density of 2.6 g/cm 3 ) and hematite (density of 5.3 g/cm 3 ) underestimate the experimentally measured N 2 -BET values. Discrepancies between theoretical and experimental values are caused by a bias in the sampling of the larger-sized particles, as well as micropore surface area. Supplementary Figure 2. Example of FTIR spectra of illite in the O-H stretching region during water vapor adsorption at 25 C. 6

References 1 Brunauer, S., Emmet, P. H. & Teller, A. Adsorption of gases in multimolecular layers. J. Am. Chem. Soc. 60, 309-319 (1938). 2 HMF, F. Ûber die Adsorption in Lösnungen. Z. Phys. Chem. 57, 385-470 (1906). 3 Do, D. D. & Do, H. D. A model for water adsorption in activated carbon. Carbon 38, 767-773, doi:10.1016/s0008-6223(99)00159-1 (2000). 4 J., F. Kinetic Theory of Liquids. (Oxford University Press, 1946). 5 Halsey, G. Physical Adsorption on Non Uniform Surfaces. J Chem Phys 16, 931-937, doi:doi:http://dx.doi.org/10.1063/1.1746689 (1948). 6 Hill, T. L. Statistical Mechanics of Multimolecular Adsorption II. Localized and Mobile Adsorption and Absorption. J Chem Phys 14, 441-453, doi:doi:http://dx.doi.org/10.1063/1.1724166 (1946). 7 Hill, T. L. Statistical Mechanics of Multimolecular Adsorption. III. Introductory Treatment of Horizontal Interactions. Capillary Condensation and Hysteresis1 a. J Chem Phys 15, 767-777, doi:doi:http://dx.doi.org/10.1063/1.1746330 (1947). 8 Hill, T. L. Extension of Fowler's Treatment of Surface Tension to Physical Adsorption. J Chem Phys 17, 668-669, doi:doi:http://dx.doi.org/10.1063/1.1747364 (1949). 9 Petters, M. D. & Kreidenweis, S. M. A single parameter representation of hygroscopic growth and cloud condensation nucleus activity. Atmos. Chem. Phys. 7, 1961-1971, doi:10.5194/acp-7-1961-2007 (2007). 10 Sorjamaa, R. & Laaksonen, A. The effect of H2O adsorption on cloud drop activation of insoluble particles: a theoretical framework. Atmos Chem Phys 7, 6175-6180 (2007). 11 Boily, J. F. Water structure and hydrogen bonding at goethite/water interfaces: implications for proton affinities. J. Phys. Chem. C 116, 4714-4724, doi:doi 10.1021/Jp2110456 (2012). 7