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Calculation of critical points of geological fluids: revival of the 'Dutch School'

机译:地质流体临界点的计算:“荷兰学派”的复兴

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摘要

The properties of fluids of geological relevance can be described with equations of state, in which a mathematical relation between temperature (T), pressure (p), volume (V), and composition (x) is defined. These equations also define the boundary between heterogeneous and homogeneous fluid systems, which is of major interest to fluid inclusion studies. In addition, the equations allow the calculation of fluid phase equilibria, which are required to interpret microthermometric data. Microthermometry remains one of the most important tools to analyse fluid inclusions. The outline of the mathematical formula is usually based on best-fit criteria, which originated in the hyperbolical behaviour of an isotherm in a P-V diagram.rnMacroscopic measurable fluid properties (like p, T, V and x) can be related directly to fundamental chemical/physical interactions of molecules and atoms through statistical thermodynamics. However, this theoretical background is only applicable by other simplifying best-fit mathematical equations. Chemistry and physics are the designing disciplines, whereas mathematics makes it work. In other words, mathematical equations simplify the conceptual and computational work.
机译:可以使用状态方程来描述具有地质意义的流体的属性,其中定义了温度(T),压力(p),体积(V)和成分(x)之间的数学关系。这些方程式还定义了非均质流体系统和均质流体系统之间的边界,这对于流体包裹体研究而言非常重要。另外,这些方程式允许计算液相平衡,这是解释微热数据所需的。显微温度计仍然是分析流体夹杂物的最重要工具之一。数学公式的轮廓通常基于最佳拟合标准,该标准源自PV图中等温线的夸张行为。rn宏观可测量流体性质(如p,T,V和x)可以直接与基本化学性质相关分子与原子通过统计热力学的物理相互作用。但是,此理论背景仅适用于其他简化的最佳拟合数学方程式。化学和物理是设计学科,而数学使之起作用。换句话说,数学方程式简化了概念和计算工作。

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