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Improved method to determine the molar volume and compositions of the NaCl-H_2O-CO_2 system inclusion

机译:确定NaCl-H_2O-CO_2系统夹杂物摩尔体积和组成的改进方法

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On the basis of Parry's method (1986), an improved method was established to determine the molar volume (V_m) and compositions (X) of the NaCl-H_2O-CO_2 (NHC) system inclusion. To use this method, the determination of V_m-X only requires three microthermometric data of a NHC inclusion: partial homog-enization temperature (T_(h,CO_2)), salinity (S) and total homogenization temperature (T_h). Theoretically, four associated equations are needed containing four unknown parameters: X_(CO_2), X_(NaCl), V_m and F (volume fraction of CO_2 phase in total inclusion when occurring partial homogenization). When they are released, the V_m-X are determined. The former three equations, only correlated with T_(h,CO_2), S and F, have simplified expressions:X_(CO_2)= f_1(T_(h,CO_2), S, F), X_(NaCl)=f_2(T_(h,CO_2), S, F), V_m=f_3(T_(h,CO_2), S, F). The last one is the thermodynamic relationship of X_(CO_2), X_(NaCl), V_m and T_h: f_4(X_(CO_2), X_(NaCl), V_m, T_h)=0. Since the above four associated equations are complicated, it is necessary to adopt iterative technique to release them. The technique can be described by: (ⅰ) Freely input a F value (0≤ F ≤ 1), with T_(h, CO_2) and S, into the former three equations. As a result, X_(CO_2), X_(NaCl) and the molar volume value recorded as V_(m1) are derived. (ⅱ) Input the X_(CO_2) and X_(NaCl) gotten in the step above into the last equation, and another molar volume value recorded as V_(m2) is determined. (ⅲ) If V_(m1) is unequal to V_(m2), the calculation will be restarted from "(ⅰ)". The iteration is completed until V_(m1) is equal to V_(m2), which means that the four associated equations are released. Compared to Parry's (1986) solution method, the improved method is more convenient to use, as well as more accurate to determine X_(CO_2). It is available for a NHC inlusion whose partial homogenization temperature is higher than clatherate melting temperature and there are no solid salt crystals in the inclusion at parital homogenization.
机译:根据帕里(1986)的方法,建立了一种改进的方法来确定NaCl-H_2O-CO_2(NHC)系统夹杂物的摩尔体积(V_m)和组成(X)。要使用此方法,V_m-X的测定仅需要NHC夹杂物的三个微热数据:部分均一化温度(T_(h,CO_2),盐度(S)和总均化温度(T_h)。从理论上讲,需要四个关联方程,其中包含四个未知参数:X_(CO_2),X_(NaCl),V_m和F(当发生部分均质化时,CO_2相在总夹杂物中的体积分数)。释放它们时,将确定V_m-X。仅与T_(h,CO_2),S和F相关的前三个方程具有简化表达式:X_(CO_2)= f_1(T_(h,CO_2),S,F),X_(NaCl)= f_2(T_ (h,CO_2),S,F),V_m = f_3(T_(h,CO_2),S,F)。最后一个是X_(CO_2),X_(NaCl),V_m和T_h的热力学关系:f_4(X_(CO_2),X_(NaCl),V_m,T_h)= 0。由于上述四个关联方程很复杂,因此有必要采用迭代技术来释放它们。该技术可以通过以下方式描述:(ⅰ)将T_(h,CO_2)和S的F值(0≤F≤1)自由输入到前三个方程中。结果,导出X_(CO_2),X_(NaCl)和记录为V_(m1)的摩尔体积值。 (ⅱ)将在上述步骤中得到的X_(CO_2)和X_(NaCl)输入到最后一个方程中,并确定记录为V_(m2)的另一个摩尔体积值。 (ⅲ)如果V_(m1)不等于V_(m2),则计算将从“(ⅰ)”重新开始。迭代完成,直到V_(m1)等于V_(m2),这意味着将释放四个关联的方程式。与Parry(1986)的求解方法相比,改进后的方法使用更方便,并且可以更精确地确定X_(CO_2)。它适用于NHC浸出液,其部分均质温度高于丛状熔解温度,并且在部分均质时夹杂物中没有固体盐晶体。

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