Pages that link to "Item:Q5132044"

The following pages link to Global Constraints Preserving Scalar Auxiliary Variable Schemes for Gradient Flows (Q5132044):

Displaying 35 items.

• The scalar auxiliary variable (SAV) approach for gradient flows (Q1701293) (← links)
• Numerical approximation of the two-component PFC models for binary colloidal crystals: efficient, decoupled, and second-order unconditionally energy stable schemes (Q2051071) (← links)
• Second-order SAV schemes for the nonlinear Schrödinger equation and their error analysis (Q2051085) (← links)
• Step-by-step solving schemes based on scalar auxiliary variable and invariant energy quadratization approaches for gradient flows (Q2066189) (← links)
• Energy-stable numerical method for compressible flow with generalized Navier boundary condition (Q2137953) (← links)
• Efficient structure preserving schemes for the Klein-Gordon-Schrödinger equations (Q2236546) (← links)
• Fully-discrete energy-preserving scheme for the space-fractional Klein-Gordon equation via Lagrange multiplier type scalar auxiliary variable approach (Q2666522) (← links)
• A new Lagrange multiplier approach for constructing structure preserving schemes. I: Positivity preserving (Q2670379) (← links)
• A generalized SAV approach with relaxation for dissipative systems (Q2672763) (← links)
• Efficient SAV-Hermite methods for the nonlinear Dirac equation (Q2697264) (← links)
• Highly Efficient and Energy Dissipative Schemes for the Time Fractional Allen--Cahn Equation (Q3382805) (← links)
• Stabilized Scalar Auxiliary Variable Ensemble Algorithms for Parameterized Flow Problems (Q5010236) (← links)
• An Efficient Unconditionally Stable Method for Dirichlet Partitions in Arbitrary Domains (Q5095482) (← links)
• A Highly Efficient and Accurate New Scalar Auxiliary Variable Approach for Gradient Flows (Q5132045) (← links)
• Mass-, Energy-, and Momentum-Preserving Spectral Scheme for Klein-Gordon-Schrödinger System on Infinite Domains (Q5889344) (← links)
• High-order Lagrange multiplier method for the coupled Klein-Gordon-Schrödinger system (Q6048420) (← links)
• An efficient energy-stable pseudospectral method for simulating vortex dynamics of the Ginzburg-Landau-Schrödinger equation (Q6058941) (← links)
• Efficient and accurate exponential SAV algorithms with relaxation for dissipative system (Q6058963) (← links)
• Energy stable schemes for the Klein-Gordon-Zakharov equations (Q6076641) (← links)
• A New Class of Efficient SAV Schemes with Lagrange Multipliers for Dissipative Systems with Global Constraints (Q6090347) (← links)
• High order spatial discretization for variational time implicit schemes: Wasserstein gradient flows and reaction-diffusion systems (Q6095124) (← links)
• Third-order accurate, large time-stepping and maximum-principle-preserving schemes for the Allen-Cahn equation (Q6119846) (← links)
• Spatio‐temporal scalar auxiliary variable approach for the nonlinear convection–diffusion equation with discontinuous Galerkin method (Q6147899) (← links)
• Unconditional stability of first and second orders implicit/explicit schemes for the natural convection equations (Q6161538) (← links)
• Efficient time-stepping schemes for the Navier-Stokes-Nernst-Planck-Poisson equations (Q6162906) (← links)
• Linear multi-step methods and their numerical stability for solving gradient flow equations (Q6174722) (← links)
• An improved phase-field algorithm for simulating the impact of a drop on a substrate in the presence of surfactants (Q6196621) (← links)
• A Scalar Auxiliary Variable (SAV) Finite Element Numerical Scheme for the Cahn-Hilliard-Hele-Shaw System with Dynamic Boundary Conditions (Q6197993) (← links)
• Positivity preserving and mass conservative projection method for the Poisson-Nernst-Planck equation (Q6590546) (← links)
• Efficient invariant-preserving scheme for the \(N\)-coupled nonlinear Schrödinger equations (Q6595443) (← links)
• Modelling of compressible multi-component two-phase flow with multi-component Navier boundary condition (Q6646468) (← links)
• Computing optimal partition problems via Lagrange multiplier approach (Q6655882) (← links)
• Multiple relaxation exponential Runge-Kutta methods for the nonlinear Schrödinger equation (Q6658285) (← links)
• A BDF2-SSAV numerical scheme with Fourier-spectral method for a droplet thin film coarsening model (Q6662414) (← links)
• Local energy-preserving scalar auxiliary variable approaches for general multi-symplectic Hamiltonian PDEs (Q6669102) (← links)