Pages that link to "Item:Q3168722"
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The following pages link to Quasi-optimal and robust a posteriori error estimates in $L^{\infty}(L^{2})$ for the approximation of Allen-Cahn equations past singularities (Q3168722):
Displaying 17 items.
- Error control for the approximation of Allen-Cahn and Cahn-Hilliard equations with a logarithmic potential (Q647361) (← links)
- Some algorithms for the mean curvature flow under topological changes (Q2244008) (← links)
- Recovery type a posteriori error estimation of adaptive finite element method for Allen-Cahn equation (Q2293617) (← links)
- On a posteriori error control for the Allen-Cahn problem (Q2870722) (← links)
- Adaptivity and Blow-Up Detection for Nonlinear Evolution Problems (Q2953225) (← links)
- Robust A Priori and A Posteriori Error Analysis for the Approximation of Allen–Cahn and Ginzburg–Landau Equations Past Topological Changes (Q3091794) (← links)
- Mean curvature flow by the Allen–Cahn equation (Q4594548) (← links)
- A Posteriori Error Estimates for the Allen--Cahn Problem (Q4970512) (← links)
- Energy-Decaying Extrapolated RK--SAV Methods for the Allen--Cahn and Cahn--Hilliard Equations (Q5204009) (← links)
- Stability analysis and best approximation error estimates of discontinuous time-stepping schemes for the Allen–Cahn equation (Q5230143) (← links)
- A comparison of duality and energy a posteriori estimates for $\mathrm {L}_{\infty }(0,T;\mathrm {L}_2(\varOmega ))$ in parabolic problems (Q5246832) (← links)
- Delay-dependent elliptic reconstruction and optimal 𝐿^{∞}(𝐿²) a posteriori error estimates for fully discrete delay parabolic problems (Q5867199) (← links)
- Robust a posteriori estimates for the stochastic Cahn-Hilliard equation (Q6045324) (← links)
- Error estimates with low-order polynomial dependence for the fully-discrete finite element invariant energy quadratization scheme of the Allen–Cahn equation (Q6068355) (← links)
- Analysis and approximations of an optimal control problem for the Allen-Cahn equation (Q6093389) (← links)
- Recovery type a posteriori error estimation of an adaptive finite element method for Cahn-Hilliard equation (Q6178648) (← links)
- Error analysis with polynomial dependence on \(\varepsilon^{-1}\) in SAV methods for the Cahn-Hilliard equation (Q6645926) (← links)
