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The scalar auxiliary variable (SAV) approach for gradient flows - MaRDI portal

The scalar auxiliary variable (SAV) approach for gradient flows (Q1701293)

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scientific article; zbMATH DE number 6842425

Language	Label	Description	Also known as
English	The scalar auxiliary variable (SAV) approach for gradient flows	scientific article; zbMATH DE number 6842425

Statements

scholarly article

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The scalar auxiliary variable (SAV) approach for gradient flows (English)

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Journal of Computational Physics

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publication date

22 February 2018

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zbMATH Keywords

gradient flows

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unconditionally energy stability

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Cahn-Hilliard equation

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MaRDI profile type

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full work available at URL

https://doi.org/10.1016/j.jcp.2017.10.021

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DIFFUSE-INTERFACE METHODS IN FLUID MECHANICS

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Finite element approximation of nematic liquid crystal flows using a saddle-point structure

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Free Energy of a Nonuniform System. I. Interfacial Free Energy

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Exponential time differencing for stiff systems

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Spectral deferred correction methods for ordinary differential equations

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The Global Dynamics of Discrete Semilinear Parabolic Equations

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Long Time Numerical Simulations for Phase-Field Problems Using $p$-Adaptive Spectral Deferred Correction Methods

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On linear schemes for a Cahn-Hilliard diffuse interface model

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TWO-PHASE BINARY FLUIDS AND IMMISCIBLE FLUIDS DESCRIBED BY AN ORDER PARAMETER

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Phase-Field Models for Multi-Component Fluid Flows

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Epitaxial growth without slope selection: energetics, coarsening, and dynamic scaling

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On second order semi-implicit Fourier spectral methods for 2D Cahn-Hilliard equations

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Numerical approximations of Allen-Cahn and Cahn-Hilliard equations

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Numerical approximations for a three-component Cahn–Hilliard phase-field model based on the invariant energy quadratization method

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Linear, first and second-order, unconditionally energy stable numerical schemes for the phase field model of homopolymer blends

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Efficient linear schemes with unconditional energy stability for the phase field elastic bending energy model

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Linear and unconditionally energy stable schemes for the binary fluid-surfactant phase field model

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Numerical approximations for a phase-field moving contact line model with variable densities and viscosities

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A diffuse-interface method for simulating two-phase flows of complex fluids

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A novel linear second order unconditionally energy stable scheme for a hydrodynamic \(\mathbf{Q} \)-tensor model of liquid crystals

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1016/J.JCP.2017.10.021

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Sitelinks

Mathematics(1 entry)

mardi Publication:1701293

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