New efficient time-stepping schemes for the Navier–Stokes–Cahn–Hilliard equations
Published 2021 View Full Article
- Home
- Publications
- Publication Search
- Publication Details
Title
New efficient time-stepping schemes for the Navier–Stokes–Cahn–Hilliard equations
Authors
Keywords
Phase-field, Two-phase flows, Navier–Stokes, Cahn–Hilliard, Auxiliary variable approach, Stability
Journal
COMPUTERS & FLUIDS
Volume 231, Issue -, Pages 105174
Publisher
Elsevier BV
Online
2021-10-06
DOI
10.1016/j.compfluid.2021.105174
References
Ask authors/readers for more resources
Related references
Note: Only part of the references are listed.- Stability and error estimates of the SAV Fourier-spectral method for the phase field crystal equation
- (2020) Xiaoli Li et al. ADVANCES IN COMPUTATIONAL MATHEMATICS
- Error Analysis of a Decoupled, Linear Stabilization Scheme for the Cahn–Hilliard Model of Two-Phase Incompressible Flows
- (2020) Zhen Xu et al. JOURNAL OF SCIENTIFIC COMPUTING
- On a SAV-MAC Scheme for the Cahn-Hilliard-Navier-Stokes Phase Field Model and its Error Analysis for the Corresponding Cahn-Hilliard-Stokes Case
- (2020) Xiaoli Li et al. MATHEMATICAL MODELS & METHODS IN APPLIED SCIENCES
- A second order, linear, unconditionally stable, Crank–Nicolson–Leapfrog scheme for phase field models of two-phase incompressible flows
- (2020) Daozhi Han et al. APPLIED MATHEMATICS LETTERS
- A novel second-order linear scheme for the Cahn-Hilliard-Navier-Stokes equations
- (2020) Lizhen Chen et al. JOURNAL OF COMPUTATIONAL PHYSICS
- A family of second-order energy-stable schemes for Cahn–Hilliard type equations
- (2019) Zhiguo Yang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Numerical approximation of incompressible Navier-Stokes equations based on an auxiliary energy variable
- (2019) Lianlei Lin et al. JOURNAL OF COMPUTATIONAL PHYSICS
- An unconditionally energy-stable scheme based on an implicit auxiliary energy variable for incompressible two-phase flows with different densities involving only precomputable coefficient matrices
- (2019) Zhiguo Yang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Stability and convergence analysis of rotational velocity correction methods for the Navier–Stokes equations
- (2019) Feng Chen et al. ADVANCES IN COMPUTATIONAL MATHEMATICS
- Arbitrarily high-order unconditionally energy stable SAV schemes for gradient flow models
- (2019) Yuezheng Gong et al. COMPUTER PHYSICS COMMUNICATIONS
- A variant of scalar auxiliary variable approaches for gradient flows
- (2019) Dianming Hou et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Decoupled, energy stable schemes for a phase-field surfactant model
- (2018) Guangpu Zhu et al. COMPUTER PHYSICS COMMUNICATIONS
- The scalar auxiliary variable (SAV) approach for gradient flows
- (2018) Jie Shen et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Efficient energy stable schemes for the hydrodynamics coupled phase-field model
- (2018) Guangpu Zhu et al. APPLIED MATHEMATICAL MODELLING
- A fractional phase-field model for two-phase flows with tunable sharpness: Algorithms and simulations
- (2016) Fangying Song et al. COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
- Numerical Analysis of Second Order, Fully Discrete Energy Stable Schemes for Phase Field Models of Two-Phase Incompressible Flows
- (2016) Daozhi Han et al. JOURNAL OF SCIENTIFIC COMPUTING
- A second order in time, uniquely solvable, unconditionally stable numerical scheme for Cahn–Hilliard–Navier–Stokes equation
- (2015) Daozhi Han et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Decoupled, Energy Stable Schemes for Phase-Field Models of Two-Phase Incompressible Flows
- (2015) Jie Shen et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- Decoupled Energy Stable Schemes for a Phase-Field Model of Two-Phase Incompressible Flows with Variable Density
- (2014) Chun Liu et al. JOURNAL OF SCIENTIFIC COMPUTING
- An adaptive time-stepping strategy for solving the phase field crystal model
- (2013) Zhengru Zhang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- A Time Splitting Space Spectral Element Method for the Cahn-Hilliard Equation
- (2013) Lizhen Chen et al. East Asian Journal on Applied Mathematics
- Phase-Field Models for Multi-Component Fluid Flows
- (2012) Junseok Kim Communications in Computational Physics
- An Efficient, Energy Stable Scheme for the Cahn-Hilliard-Brinkman System
- (2012) Craig Collins et al. Communications in Computational Physics
- An unconditionally stable uncoupled scheme for a triphasic Cahn-Hilliard/Navier-Stokes model
- (2012) Sebastian Minjeaud NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
- Well-balanced and energy stable schemes for the shallow water equations with discontinuous topography
- (2011) Ulrik S. Fjordholm et al. JOURNAL OF COMPUTATIONAL PHYSICS
- A Linear Energy Stable Scheme for a Thin Film Model Without Slope Selection
- (2011) Wenbin Chen et al. JOURNAL OF SCIENTIFIC COMPUTING
- An Energy Stable and Convergent Finite-Difference Scheme for the Modified Phase Field Crystal Equation
- (2011) C. Wang et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- Numerical approximations of Allen-Cahn and Cahn-Hilliard equations
- (2010) Jie Shen et al. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
- Numerical schemes for a three component Cahn-Hilliard model
- (2010) Franck Boyer et al. ESAIM-MATHEMATICAL MODELLING AND NUMERICAL ANALYSIS-MODELISATION MATHEMATIQUE ET ANALYSE NUMERIQUE
- A Phase-Field Model and Its Numerical Approximation for Two-Phase Incompressible Flows with Different Densities and Viscosities
- (2010) Jie Shen et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- A systematic methodology for constructing high-order energy stable WENO schemes
- (2009) Nail K. Yamaleev et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Finite Element Approximations of the Ericksen–Leslie Model for Nematic Liquid Crystal Flow
- (2008) Roland Becker et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
Add your recorded webinar
Do you already have a recorded webinar? Grow your audience and get more views by easily listing your recording on Peeref.
Upload NowBecome a Peeref-certified reviewer
The Peeref Institute provides free reviewer training that teaches the core competencies of the academic peer review process.
Get Started