Pages that link to "Item:Q493182"

The following pages link to Pointwise regularity of the free boundary for the parabolic obstacle problem (Q493182):

Displaying 19 items.

• Higher regularity of the free boundary in the parabolic Signorini problem (Q522258) (← links)
• Boundary regularity for a parabolic obstacle type problem (Q605500) (← links)
• Pointwise estimates for Laplace equation. Applications to the free boundary of the obstacle problem with Dini coefficients (Q731266) (← links)
• The structure of the singular set in the thin obstacle problem for degenerate parabolic equations (Q829409) (← links)
• On the singular set of the parabolic obstacle problem (Q858698) (← links)
• A parabolic two-phase obstacle-like equation (Q1018420) (← links)
• The geometric structure of interfaces and free boundaries (Q2076016) (← links)
• Functional a posteriori error estimates for the parabolic obstacle problem (Q2134447) (← links)
• Higher order parabolic boundary Harnack inequality in \(C^1\) and \(C^{k, \alpha}\) domains (Q2139515) (← links)
• Pointwise regularity for a parabolic equation with log-term singularity (Q2362873) (← links)
• Perturbation Formula for Regular Free Boundaries in Elliptic and Parabolic Obstacle Problems (Q4377420) (← links)
• The regular free boundary in the thin obstacle problem for degenerate parabolic equations (Q4989683) (← links)
• (Q5104124) (← links)
• Equivalent Formulations of the Oxygen Depletion Problem, Other Implicit Moving Boundary Value Problems, and Implications for Numerical Approximation (Q6038786) (← links)
• From branching singularities in minimal surfaces to non-smoothness points in ice-water interfaces (Q6064578) (← links)
• Regularity theory for fully nonlinear parabolic obstacle problems (Q6075482) (← links)
• Boundary pointwise regularity and applications to the regularity of free boundaries (Q6077928) (← links)
• The singular set in the Stefan problem (Q6187814) (← links)
• The Stefan problem and free targets of optimal Brownian martingale transport (Q6590460) (← links)