Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
9529084 | Chemical Geology | 2005 | 13 Pages |
Abstract
Labradorite (Ca0.6Na0.4Al1.6Si2.4O8) dissolution rates were measured using a mixed flow reactor from 30 to 130°C as a function of dissolved CO2 (1.2Ã10â5 and 0.6 M), and aluminum (10â6 to 10â3 M) at pH 3.2. Over these experimental conditions, labradorite dissolution can be described with a single rate expression that accounts for observed increases in dissolution rate with increasing temperature and decreases in dissolution rate with increasing dissolved aluminum:(A1)Si Rate( mol Labradorite cm â2sâ1)=kÃ10âEa/2.303â¢Râ¢T[(aH+3â¢n/aAl3+n)KT/(1+KT(aH+3â¢n/aAl3+n))]Si Rate where the apparent dissolution rate constant, k=10â5.69 (mol Labradorite cmâ2 sâ1) and the net activation energy, Ea=10.06 (kcal molâ1). This temperature-dependent rate expression is partly based on the model proposed by Oelkers et al. (1994) [Oelkers, E.H., Schott, J., Devidal, J., 1994. The effect of aluminum, pH, and chemical affinity on the rates of aluminosilicate dissolution reactions. Geochim. Cosmochim. Acta, 58, 2011-2024.] in which the dependence of silicate dissolution rates on dissolved aluminum in acidic solutions is attributed to H+-Al3+ exchange at the mineral surface and formation of silica-rich surface complexes. For this exchange reaction, regression of the experimental data yield a stoichiometric coefficient n=0.31 and an enthalpy of reaction ÎH=0.54 (kcal molâ1). The temperature dependence of the silica-rich surface complex formation constant, KT, was estimated from the van't Hoff equation and yielded KT=4.49 to 5.61 from 30 to 130 °C. Elevated CO2(aq) concentrations enhance mineral dissolution indirectly by acidifying solution pH. At temperatures below 100 °C, labradorite dissolves incongruently with preferential dissolution of Na, Ca, and Al over Si.
Keywords
Related Topics
Physical Sciences and Engineering
Earth and Planetary Sciences
Geochemistry and Petrology
Authors
Susan A. Carroll, Kevin G. Knauss,