首页> 外文期刊>Geochimica et Cosmochimica Acta: Journal of the Geochemical Society and the Meteoritical Society >A simple predictive model of quartz solubility in water-salt-CO_2 systems at temperatures up to 1000 °C and pressures up to 1000 MPa
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A simple predictive model of quartz solubility in water-salt-CO_2 systems at temperatures up to 1000 °C and pressures up to 1000 MPa

机译:在温度高达1000°C和压力高达1000 MPa的水盐CO_2系统中石英溶解度的简单预测模型

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Knowledge of the solubility of quartz over a broad spectrum of aqueous fluid compositions and T-P conditions is essential to our understanding of water-rock interaction in the Earth's crust. We propose an equation to compute the molality of aqueous silica, m_(SiO2 (aq)), mol·(kg H_2O)~(-1), in equilibrium with quartz and water-salt-CO_2 fluids, as follows:log m_(SiO2) = A (T) + B (T) · log frac(18.0152, V_(H2 O) ~*) + 2 log x_(H2 O)Here A(T) and B(T) are polynomials from Manning's (GCA 58 (1994), 4831) equation for quartz solubility in pure water, and x_(H2 O) and V_(H2 O) ~* stand for the mole fraction and effective partial molar volume of H_2O in the fluid, respectively. The value of V_(H2 O) ~* is computed from the relation V_(mix) = x_(H2 O) V_(H2 O) ~* + ∑ x_s V_s, where V_(mix) is the molar volume of the fluid mixture (in cm~3 mol~(-1)), and x_s and V_s denote the mole fraction and the intrinsic volume of the solute, s, respectively. Values of V_(mix) may be obtained from experimental data on the fluid mixture or from a reliable equation of state for the mixture. Adoption of the V_s values V_(NaCl) = 30.8 cm~3 mol~(-1) and V_(CO2) = 29.9 cm~3 mol~(-1) permits satisfactory prediction of quartz solubility both in binary and ternary aqueous systems. In lieu of experimental data V_s can be estimated from pure substance properties: the intrinsic volumes of molten salts yield Vs for the electrolyte components, whereas the excluded volumes of gas species in Redlich-Kwong-Soave-type equations of state yield Vs for the volatiles. The accuracy of our density model is only slightly inferior to the empirical regressions that experimentalists have used to interpolate their measurements of quartz solubility. The strength of our model lies in its ability to predict trends in quartz solubility in fluid mixtures over an extremely wide range of T-P-x_s conditions relevant to the Earth's crust, including conditions hitherto unexplored experimentally. This success is attributable to our model having only one adjustable parameter per solute.
机译:了解石英在各种含水流体成分和T-P条件下的溶解度对于我们了解地壳中水-岩相互作用至关重要。我们提出了一个方程,用于计算与石英和水-盐-CO_2流体平衡时的含水二氧化硅的摩尔浓度m_(SiO2(aq)),摩尔·(kg H_2O)〜(-1),如下:log m_( SiO2)= A(T)+ B(T)·log frac(18.0152,V_(H2 O)〜*)+ 2 log x_(H2 O)这里A(T)和B(T)是曼宁(GCA)的多项式58(1994),4831)表示石英在纯水中的溶解度方程,x_(H2 O)和V_(H2 O)〜*分别代表流体中H_2O的摩尔分数和有效部分摩尔体积。 V_(H2 O)〜*的值由关系V_(mix)= x_(H2 O)V_(H2 O)〜* + ∑ x_s V_s计算得出,其中V_(mix)是流体混合物的摩尔体积(以cm〜3 mol〜(-1)为单位),x_s和V_s分别表示溶质的摩尔分数和固有体积s。 V_(mix)的值可以从流体混合物的实验数据或混合物的可靠状态方程中获得。 V_s值V_(NaCl)= 30.8 cm〜3 mol〜(-1)和V_(CO2)= 29.9 cm〜3 mol〜(-1)的采用,可以令人满意地预测二元和三元水体系中石英的溶解度。代替实验数据,可以从纯物质性质估算V_s:熔融盐的固有体积产生电解质组分的Vs,而在Redlich-Kwong-Soave型状态方程中排除的气体种类体积产生的挥发物Vs 。我们的密度模型的准确性仅次于实验者用来对石英溶解度的测量值进行插值的经验回归。我们模型的优势在于能够预测与地壳相关的T-P-x_s极大范围条件下流体混合物中石英溶解度的趋势,包括迄今尚未实验的条件。这种成功归因于我们的模型每个溶质只有一个可调整的参数。

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