A componentwise convex splitting scheme for diffuse interface models with Van Der Waals and Peng-Robinson equations of state

Keyphrases

• Component-wise 100%
• Van Der Waals 100%
• Diffuse Interface 100%
• Convex Splitting 100%
• Peng-Robinson Equation of State 100%
• Numerical Algorithms 50%
• Correction Term 50%
• Van Der Waals Equation of State 50%
• Helmholtz Free Energy 50%
• Numerical Results 25%
• Thermodynamics 25%
• Numerical Simulation 25%
• Numerical Examples 25%
• Minimization Problem 25%
• Lagrange multiplier 25%
• Unconditionally Stable 25%
• Equilibrium Equations 25%
• Steady-state Equations 25%
• Mass Conservation 25%
• Second-order Derivative 25%
• Chemical Equilibrium 25%
• Closed-loop System 25%
• Laboratory Data 25%
• Second-order Elliptic Equations 25%
• Hessian Matrix 25%
• Transient System 25%
• Strong Nonlinear 25%
• Hydrocarbon Mixtures 25%
• Energy Stable 25%
• Unconditional Stability 25%
• Numerical Strategy 25%
• Nonlinear Source Term 25%
• Two-phase Fluid 25%
• Variational Calculus 25%
• Functional Minimization 25%
• Phase-field Theory 25%
• Homogeneous Contribution 25%
• Fluid Mixtures 25%
• Van Der Waals Complex 25%
• Conservation Constraint 25%
• Attractive Term 25%

Mathematics

• Van Der Waals Equation 100%
• Van Der Waals 100%
• Numerical Algorithm 100%
• Correction Term 100%
• Helmholtz Free Energy 100%
• Numerical Simulation 50%
• Nonlinear Source Term 50%
• Van Der Waals Model 50%
• Calculus of Variations 50%
• Elliptic Equation 50%
• Second-Order Derivatives 50%
• Phase Field 50%
• Lagrange Multiplier 50%
• Numerical Example 50%
• Minimization Problem 50%
• Hessian Matrix 50%
• State Equation 50%
• Closed System 50%
• Constant Temperature 50%