Pages that link to "Item:Q6101880"
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The following pages link to An implicit-explicit second-order BDF numerical scheme with variable steps for gradient flows (Q6101880):
Displaying 13 items.
- Comparison of implicit-explicit and Newton linearized variable two-step BDF methods for semilinear parabolic equations (Q2685296) (← links)
- A linear adaptive second‐order backward differentiation formulation scheme for the phase field crystal equation (Q6071348) (← links)
- An efficient and robust Lagrange multiplier approach with a penalty term for phase-field models (Q6105089) (← links)
- A linear second-order maximum bound principle-preserving BDF scheme for the Allen-Cahn equation with a general mobility (Q6133436) (← links)
- Fast High Order and Energy Dissipative Schemes with Variable Time Steps for Time-Fractional Molecular Beam Epitaxial Growth Model (Q6191822) (← links)
- Parallel and energy conservative/dissipative schemes for sine-Gordon and Allen-Cahn equations (Q6497177) (← links)
- Maximum bound principle and non-negativity preserving ETD schemes for a phase field model of prostate cancer growth with treatment (Q6550137) (← links)
- Convergence analysis of the maximum principle preserving BDF2 scheme with variable time-steps for the space fractional Allen-Cahn equation (Q6569182) (← links)
- Stability and convergence of BDF2-ADI schemes with variable step sizes for parabolic equation (Q6577614) (← links)
- A linear doubly stabilized Crank-Nicolson scheme for the Allen-Cahn equation with a general mobility (Q6600278) (← links)
- Energy-dissipative spectral renormalization exponential integrator method for gradient flow problems (Q6638208) (← links)
- A linear second order unconditionally maximum bound principle-preserving scheme for the Allen-Cahn equation with general mobility (Q6646511) (← links)
- Structure-preserving weighted BDF2 methods for anisotropic Cahn-Hilliard model: uniform/variable-time-steps (Q6649286) (← links)
