Linear, second-order, unconditionally energy stable scheme for an electrohydrodynamic model with variable density and conductivity

Related Items

Stability and temporal error analysis for SAV schemes for electrohydrodynamic model with variable density ⋮ Decoupled and unconditionally energy stable finite element schemes for electrohydrodynamic model with variable density

Cites Work

A new fractional time-stepping method for variable density incompressible flows
A stabilized finite element method for the numerical simulation of multi-ion transport in electrochemical systems
Energetically stable discretizations for charge transport and electrokinetic models
Transient electrohydrodynamic flow with concentration-dependent fluid properties: modelling and energy-stable numerical schemes
A conservative finite element method for the incompressible Euler equations with variable density
Theory and practice of finite elements.
A novel fully-decoupled, second-order and energy stable numerical scheme of the conserved Allen-Cahn type flow-coupled binary surfactant model
A novel fully-decoupled, linear, and unconditionally energy-stable scheme of the conserved Allen-Cahn phase-field model of a two-phase incompressible flow system with variable density and viscosity
Efficient linear, fully-decoupled and energy stable numerical scheme for a variable density and viscosity, volume-conserved, hydrodynamically coupled phase-field elastic bending energy model of lipid vesicles
Decoupled finite element scheme of the variable-density and viscosity phase-field model of a two-phase incompressible fluid flow system using the volume-conserved Allen-Cahn dynamics
Energy stable finite element method for an electrohydrodynamic model with variable density
Energetic stable discretization for non-isothermal electrokinetics model
A bound-preserving high order scheme for variable density incompressible Navier-Stokes equations
A second-order time accurate and fully-decoupled numerical scheme of the Darcy-Newtonian-nematic model for two-phase complex fluids confined in the Hele-Shaw cell
A fully decoupled linearized finite element method with second-order temporal accuracy and unconditional energy stability for incompressible MHD equations
A second order fully-discrete linear energy stable scheme for a binary compressible viscous fluid model
Simulations of non homogeneous viscous flows with incompressibility constraints
An overview of projection methods for incompressible flows
On the control and suppression of the Rayleigh-Taylor instability using electric fields
Direct Numerical Simulations of Gas–Liquid Multiphase Flows
Topics in structure-preserving discretization
Electroconvection Near Electrochemical Interfaces: Experiments, Modeling, and Computation
Convergent finite element discretizations of the Navier-Stokes-Nernst-Planck-Poisson system
Newton Solvers for Drift-Diffusion and Electrokinetic Equations
Fully Discrete Second-Order Linear Schemes for Hydrodynamic Phase Field Models of Binary Viscous Fluid Flows with Variable Densities
Asymptotic matching constraints for a boundary-layer flow of a power-law fluid
Convective and absolute electrokinetic instability with conductivity gradients
DIFFUSE-INTERFACE METHODS IN FLUID MECHANICS
New development in freefem++
Error analysis of a fully discrete finite element method for variable density incompressible flows in two dimensions
On a Novel Fully Decoupled, Second-Order Accurate Energy Stable Numerical Scheme for a Binary Fluid-Surfactant Phase-Field Model
Fully-discrete finite element numerical scheme with decoupling structure and energy stability for the Cahn–Hilliard phase-field model of two-phase incompressible flow system with variable density and viscosity
A New Class of Efficient and Robust Energy Stable Schemes for Gradient Flows
Film Flows in the Presence of Electric Fields
The Mathematical Theory of Finite Element Methods
ELECTROKINETIC FLOW AND DISPERSION IN CAPILLARY ELECTROPHORESIS
Engineering Flows in Small Devices: Microfluidics Toward a Lab-on-a-Chip
On the nonlinear behaviour of the Rayleigh–Taylor instability with a tangential electric field for inviscid and perfect dielectric fluids