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The HELD algorithm for multicomponent, multiphase equilibrium calculations with generic equations of state

机译:HELD算法,用于使用状态方程的多组分,多相平衡计算

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The HELD (Helmholtz free Energy Lagrangian Dual) algorithm is proposed to solve the isothermal, iso baric phase equilibrium problem {P,T flash). The flash is posed as a minimisation of the Helmholtz free energy in the volume-composition space, reformulated through duality theory. The proposed solution strategy consists of: an initialisation stage, containing a stability test; a phase identification stage, in which linear and nonconvex optimisation problems are solved alternatively; and an acceleration and convergence stage. The stability test is solved with a tunneling algorithm and the nonconvex part of the second stage with a multistart approach. Examples are presented for three equations of state, SRK, SAFT HS and SAFT-VR. Non-ideal mixtures of up to fifteen components are examined; they exhibit features such as azeotropy, liquid-liquid, and liquid-liquid-liquid equilibria. The HELD algorithm is found to be reliable over a variety of challenging phase behaviour, converging to the best known solution in all of the calculations undertaken.
机译:提出了HELD(亥姆霍兹自由能拉格朗日对偶)算法来解决等温,等压相平衡问题(P,T flash)。闪动被认为是通过二元性理论重新构造的体积-组成空间中的亥姆霍兹自由能的最小化。提议的解决方案策略包括:初始化阶段,包含稳定性测试;阶段识别阶段,其中线性和非凸优化问题被交替解决;和加速和融合阶段。使用隧道算法解决稳定性测试,并使用多启动方法解决第二阶段的非凸部分。给出了三个状态方程SRK,SAFT HS和SAFT-VR的示例。检验了多达15种成分的非理想混合物;它们表现出诸如共沸,液-液和液-液-液平衡的特征。已发现HELD算法在各种具有挑战性的相位行为上都是可靠的,在所有进行的计算中均已收敛到最著名的解决方案。

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