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首页> 外文期刊>Journal of Physical and Chemical Reference Data >A Fundamental Equation of State for 2-propanol (C3H8O) in the Extended Equation of State Format
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A Fundamental Equation of State for 2-propanol (C3H8O) in the Extended Equation of State Format

机译:状态方程式扩展形式中2-丙醇(C3H8O)的基本状态方程

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An innovative method for the regression of a fundamental equation of state of a pure fluid was recently proposed. This technique, called an extended equation of state, adopts a framework similar to the extended corresponding states method but uses a cubic equation for the target fluid instead of the equation of state for the reference fluid, and shape functions are expressed through a multilayer feedforward neural network. The use of a neural network assures very high flexibility of the functional forms to be regressed, allowing the resulting model to represent the thermodynamic properties of a pure fluid with an accuracy comparable to that attained by state-of-the-art multiparameter equations of state. The technique is applied here to 2-propanol to derive a dedicated equation of state in a heuristic mode directly from the available experimental data. The majority of the data cover the range of temperatures from 280 to 600 K and pressures up to 50 MPa; this is also the validity range of the developed equation. For the present case, primarily due to the unfavorable situation of the data, all of the available thermodynamic properties have been used for the regression procedure in order to get the expected accuracy. The model has been validated with data for coexistence states, density, isobaric and isochoric heat capacities, and speed of sound. The obtained results are satisfactory because the proposed equation of state represents the available data within their mean experimental uncertainties.
机译:最近,提出了一种创新的方法来对纯流体的基本状态方程进行回归。该技术称为扩展状态方程,采用类似于扩展对应状态方法的框架,但对目标流体使用三次方程而不对参考流体使用状态方程,并且形状函数通过多层前馈神经元表示。网络。使用神经网络可确保要回归的功能形式具有很高的灵活性,从而使所得的模型能够代表纯流体的热力学性质,其精度可与最新的多参数状态方程式相媲美。 。该技术在此处应用于2-丙醇,直接从可用的实验数据中以启发式模式导出专用的状态方程。大部分数据涵盖280至600 K的温度范围和最高50 MPa的压力范围;这也是所开发方程的有效性范围。对于当前情况,主要是由于数据的不利情况,所有可用的热力学性质已用于回归过程,以便获得预期的准确性。该模型已通过共存状态,密度,等压和等压热容以及声音速度的数据进行了验证。获得的结果是令人满意的,因为提出的状态方程表示在平均实验不确定性范围内的可用数据。

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