Pages that link to "Item:Q272728"
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The following pages link to Regularity of the free boundary for two-phase problems governed by divergence form equations and applications (Q272728):
Displaying 18 items.
- Regularity for degenerate two-phase free boundary problems (Q494134) (← links)
- Two-phase free boundary problems: from existence to smoothness (Q524665) (← links)
- Some new monotonicity theorems with applications to free boundary problems. (Q1607726) (← links)
- Two-phase anisotropic free boundary problems and applications to the Bellman equation in 2D (Q1745401) (← links)
- Free boundary theory for singular/degenerate nonlinear equations with right hand side: a non-variational approach (Q1988500) (← links)
- Free boundary theory for non-homogeneous fully non-linear equations with unbounded ingredients and quadratic growth in the gradient (Q2024678) (← links)
- Minimizers of a free boundary problem on three-dimensional cones (Q2094286) (← links)
- Up to the boundary gradient estimates for viscosity solutions to nonlinear free boundary problems with unbounded measurable ingredients (Q2165651) (← links)
- Perron's solutions for two-phase free boundary problems with distributed sources (Q2349498) (← links)
- A free boundary problem on three-dimensional cones (Q2411375) (← links)
- The two-phase membrane problem--an intersection-comparison approach to the regularity at branch points (Q2504377) (← links)
- Two-phase problems with distributed sources: regularity of the free boundary (Q2509678) (← links)
- On the free boundary in heterogeneous obstacle-type problems with two phases (Q2797734) (← links)
- Regularity of flat free boundaries in two-phase problems for elliptic operators (Q2864342) (← links)
- Regularity of the Solutions for Parabolic Two-Phase Free Boundary Problems (Q3578745) (← links)
- (Q3655984) (← links)
- Boundary regularity for the free boundary in the one-phase problem (Q5236848) (← links)
- Regularity for one-phase Bernoulli problems with discontinuous weights and applications (Q6629478) (← links)