Pages that link to "Item:Q2028031"
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The following pages link to Novel energy stable schemes for Swift-Hohenberg model with quadratic-cubic nonlinearity based on the \(H^{-1}\)-gradient flow approach (Q2028031):
Displaying 13 items.
- An energy-stable generalized-\(\alpha\) method for the Swift-Hohenberg equation (Q724588) (← links)
- An energy stable method for the Swift-Hohenberg equation with quadratic-cubic nonlinearity (Q1986436) (← links)
- Linear and energy stable schemes for the Swift-Hohenberg equation with quadratic-cubic nonlinearity based on a modified scalar auxiliary variable approach (Q2061061) (← links)
- On efficient semi-implicit auxiliary variable methods for the six-order Swift-Hohenberg model (Q2088854) (← links)
- Error analysis of first- and second-order linear, unconditionally energy-stable schemes for the Swift-Hohenberg equation (Q2107167) (← links)
- A second-order BDF scheme for the Swift-Hohenberg gradient flows with quadratic-cubic nonlinearity and vacancy potential (Q2115076) (← links)
- Energy dissipation-preserving time-dependent auxiliary variable method for the phase-field crystal and the Swift-Hohenberg models (Q2118966) (← links)
- A non-iterative and unconditionally energy stable method for the Swift-Hohenberg equation with quadratic-cubic nonlinearity (Q2236745) (← links)
- Unconditionally energy stable DG schemes for the Swift-Hohenberg equation (Q2333722) (← links)
- Error analysis of a linear unconditionally energy-stable leapfrog scheme for the Swift-Hohenberg equation (Q2700248) (← links)
- Unconditional energy stability and temporal convergence of first-order numerical scheme for the square phase-field crystal model (Q6104890) (← links)
- Phase-field modeling and linearly energy-stable Runge-Kutta algorithm of colloidal crystals on curved surfaces (Q6489261) (← links)
- Unconditional energy-stable method for the Swift-Hohenberg equation over arbitrarily curved surfaces with second-order accuracy (Q6546888) (← links)
