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Three-Phase Equilibrium Calculations for Compositional Simulation

机译:三相平衡计算组成模拟

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The combination of successive substitution and the Newton method provides a robust and efficient solution to the non-linear iso-fugacity and mass balance equations for two-phase split computations in compositional simulations. In the successive substitution, the non-linear Rachford-Rice equation introduces some complexity, but the Newton method in combination with the bisection method provides a robust solution. For three-phase split calculations, the literature indicates that the computed three-phase region is smaller than the measured data. Some of the computed results also show some inconsistency in the phase diagram when there is three-phase region. We have found that the solution to the two Rachford-Rice equations in three phases can solve the problem. Our proposal is deceptively simple. We use a two-dimensional bisection method to provide good enough initial guesses for the Newton method in solving the two Rachford-Rice equations. In this work, we provide examples of various degree of complexity to demonstrate how powerful the combined bisection-Newton method is in three-phase split calculations. The proposed method is both infallible and efficient. To the best of our knowledge, the use of the bisection method in two variables has not been attempted in the past.
机译:连续取代和牛顿方法的组合为非线性ISO-逃逸性和质量平衡方程提供了一种稳健和有效的解决方案,用于组合模拟中的两相分离计算。在连续的替代中,非线性Rachford-QeeS方程引入了一些复杂性,但牛顿方法与Bisection方法结合提供了一种强大的解决方案。对于三相分流计算,文献表示计算的三相区域小于测量数据。一些计算结果还在存在三相区域时显示相位图中的一些不一致。我们发现,在三个阶段的两个Rachford-Queation方程的解决方案可以解决问题。我们的提议很简单。我们使用二维的二分法来为求解两个Rachford-Quistation方程来提供足够的初始猜测。在这项工作中,我们提供了各种程度的复杂性的例子,以证明组合的Bisection-Newton方法是三相分裂计算的强大。所提出的方法是无可救药和有效的。据我们所知,过去尚未尝试在两个变量中使用二分法方法。

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