An energy stable evolution method for simulating two-phase equilibria of multi-component fluids at constant moles, volume and temperature

DOI10.1007/s10596-016-9564-5zbMath1392.86012OpenAlexW2274938257MaRDI QIDQ722809

Jisheng Kou, Shuyu Sun, Xiuhua Wang

Publication date: 27 July 2018

Published in: Computational Geosciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10596-016-9564-5

zbMATH Keywords

mobilityevolution systemadaptive time stepsenergy stable algorithm

Mathematics Subject Classification ID

Numerical optimization and variational techniques (65K10) Multiphase and multicomponent flows (76T99) Computational methods for problems pertaining to geophysics (86-08)

Related Items (6)

A fully explicit and unconditionally energy-stable scheme for Peng-Robinson VT flash calculation based on dynamic modeling ⋮ Thermodynamically consistent simulation of nonisothermal diffuse-interface two-phase flow with Peng-Robinson equation of state ⋮ A Componentwise Convex Splitting Scheme for Diffuse Interface Models with Van der Waals and Peng--Robinson Equations of State ⋮ Entropy stable modeling of non-isothermal multi-component diffuse-interface two-phase flows with realistic equations of state ⋮ Multi-scale diffuse interface modeling of multi-component two-phase flow with partial miscibility ⋮ Thermodynamically consistent modeling and simulation of multi-component two-phase flow with partial miscibility

Cites Work

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• Compositional modeling in porous media using constant volume flash and flux computation without the need for phase identification
• Unconditionally stable methods for simulating multi-component two-phase interface models with Peng-Robinson equation of state and various boundary conditions
• Efficient numerical methods for simulating surface tension of multi-component mixtures with the gradient theory of fluid interfaces
• Numerical Methods for a Multicomponent Two-Phase Interface Model with Geometric Mean Influence Parameters
• Symmetric and Nonsymmetric Discontinuous Galerkin Methods for Reactive Transport in Porous Media

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