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H2O activity in H2O-N2 fluids at high pressure and tem
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摘要

d="p-1">We present experimental results constraining water activity in H2O-N2 fluids containing 40–90 mol% water at pressures of 6–13 kbar and temperatures of 680–840 °C. In the experiments, the displacement of the brucite dehydration equilibrium was used as a gauge of water activity. The experiments were performed in a conventional piston-cylinder apparatus, with NaCl pressure medium and silver azide, AgN3, as a source of nitrogen. Reversals of the dehydration reaction were used to bracket the equilibrium fluid compositions within 3 mol% H2O. Water activities were computed from the equilibrium brucite dehydration conditions in pure H2O as determined by d="xref-ref-4-1" class="xref-bibr">Aranovich and Newton (1996) using thermodynamic data of d="xref-ref-21-1" class="xref-bibr">Holland and Powell (1998). The experimentally derived activities were fit to a van Laar-type equation that reproduces our compositional data with a standard error of 1.6 mol% H2O:

d="p-2"> disp-formula" id="disp-formula-1">Formulad/tex-math-1.gif" />

d="p-3">where γ1 is the activity coefficient of H2O, Xi is the mole fraction of end-member i (1 = H2O and 2 = N2), V 0i is the molar volume of the pure end-member at the pressure (P) and temperature (T) of interest, and W is analogous to a regular solution parameter. The parameter W was fit as a function of pressure and temperature by the expression W = (A − BT)[1 − exp(−20P)] + C·P0.3T, with A = 40005 J, B = 51.735 J/K, C = 14.848 J/(K·kbar0.3), P in kbar and T in K. With these expressions, activity-concentration relations in H2O-N2 fluids can be reconstructed in a broad P-T-X range using any equation of state (EOS) for pure H2O and N2. The activity-concentration relations are similar to the semi-empirical EOS of d="xref-ref-17-1" class="xref-bibr">Duan et al. (2000) and the theoretical EOS of d="xref-ref-12-1" class="xref-bibr">Churakov and Gottschalk (2002a), although the former somewhat underestimates activities within the experimental pressure range whereas the latter appears to overestimate activities of the components at pressure above 20 kbar.

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