A novel fully-decoupled, second-order time-accurate, unconditionally energy stable scheme for a flow-coupled volume-conserved phase-field elastic bending energy model
Published 2021 View Full Article
- Home
- Publications
- Publication Search
- Publication Details
Title
A novel fully-decoupled, second-order time-accurate, unconditionally energy stable scheme for a flow-coupled volume-conserved phase-field elastic bending energy model
Authors
Keywords
Phase-field, Fully-decoupled, Second-order, Allen-Cahn, Nonlocal, Unconditional energy stability
Journal
JOURNAL OF COMPUTATIONAL PHYSICS
Volume 432, Issue -, Pages 110015
Publisher
Elsevier BV
Online
2021-02-03
DOI
10.1016/j.jcp.2020.110015
References
Ask authors/readers for more resources
Related references
Note: Only part of the references are listed.- Fast, provably unconditionally energy stable, and second-order accurate algorithms for the anisotropic Cahn-Hilliard Model
- (2019) Chuanjun Chen et al. COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
- Unconditionally energy stable large time stepping method for the L2-gradient flow based ternary phase-field model with precise nonlocal volume conservation
- (2019) Jun Zhang et al. COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
- Decoupled, non-iterative, and unconditionally energy stable large time stepping method for the three-phase Cahn-Hilliard phase-field model
- (2019) Jun Zhang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- The scalar auxiliary variable (SAV) approach for gradient flows
- (2018) Jie Shen et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Unconditionally energy stable numerical schemes for phase-field vesicle membrane model
- (2018) F. Guillén-González et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Convergence analysis and error estimates for a second order accurate finite element method for the Cahn–Hilliard–Navier–Stokes system
- (2017) Amanda E. Diegel et al. NUMERISCHE MATHEMATIK
- Error estimates for time discretizations of Cahn–Hilliard and Allen–Cahn phase-field models for two-phase incompressible flows
- (2017) Yongyong Cai et al. NUMERISCHE MATHEMATIK
- Stability analysis of pressure correction schemes for the Navier–Stokes equations with traction boundary conditions
- (2016) Sanghyun Lee et al. COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
- Efficient and stable exponential time differencing Runge–Kutta methods for phase field elastic bending energy models
- (2016) Xiaoqiang Wang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Efficient energy stable numerical schemes for a phase field moving contact line model
- (2015) Jie Shen et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Decoupled energy stable schemes for phase-field vesicle membrane model
- (2015) Rui Chen et al. JOURNAL OF COMPUTATIONAL PHYSICS
- 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
- A finite element pressure correction scheme for the Navier–Stokes equations with traction boundary condition
- (2014) Eberhard Bänsch COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
- Diffuse interface models of locally inextensible vesicles in a viscous fluid
- (2014) Sebastian Aland et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Decoupled Energy Stable Schemes for Phase-Field Models of Two-Phase Complex Fluids
- (2014) Jie Shen et al. SIAM JOURNAL ON SCIENTIFIC COMPUTING
- Axisymmetric simulation of the interaction of a rising bubble with a rigid surface in viscous flow
- (2013) Tong Qin et al. INTERNATIONAL JOURNAL OF MULTIPHASE FLOW
- An unconditionally stable uncoupled scheme for a triphasic Cahn-Hilliard/Navier-Stokes model
- (2012) Sebastian Minjeaud NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
- Error Analysis of a Fractional Time-Stepping Technique for Incompressible Flows with Variable Density
- (2011) J.-L. Guermond et al. SIAM JOURNAL ON NUMERICAL ANALYSIS
- 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
- Finite element approximation of a Cahn–Hilliard–Navier–Stokes system
- (2009) David Kay et al. INTERFACES AND FREE BOUNDARIES
- A phase field model for vesicle–substrate adhesion
- (2009) Jian Zhang et al. JOURNAL OF COMPUTATIONAL PHYSICS
- A splitting method for incompressible flows with variable density based on a pressure Poisson equation
- (2009) J.-L. Guermond et al. JOURNAL OF COMPUTATIONAL PHYSICS
- Phase-field modeling of the dynamics of multicomponent vesicles: Spinodal decomposition, coarsening, budding, and fission
- (2009) John S. Lowengrub et al. PHYSICAL REVIEW E
Find Funding. Review Successful Grants.
Explore over 25,000 new funding opportunities and over 6,000,000 successful grants.
ExploreCreate your own webinar
Interested in hosting your own webinar? Check the schedule and propose your idea to the Peeref Content Team.
Create Now