Pages that link to "Item:Q1288796"
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The following pages link to Viscosity solutions of a degenerate parabolic-elliptic system arising in the mean-field theory of superconductivity (Q1288796):
Displaying 11 items.
- \(L_{p}\)-solvability of a full superconductive model (Q546167) (← links)
- The stationary mean field model of superconductivity: Partial regularity of the free boundary (Q1806150) (← links)
- Regularity properties of a free boundary near contact points with the fixed boundary. (Q1872785) (← links)
- Non-transversal intersection of the free and fixed boundary in the mean-field theory of superconductivity (Q2327765) (← links)
- Global solutions to vortex density equations arising from sup-conductivity (Q2485307) (← links)
- Dislocation dynamics: Short-time existence and uniqueness of the solution (Q2501170) (← links)
- Finite-difference approximation of a one-dimensional Hamilton-Jacobi/elliptic system arising in superconductivity (Q2783766) (← links)
- Free boundary regularity near the fixed boundary for the fully nonlinear obstacle problem (Q3296050) (← links)
- Solutions of fully nonlinear elliptic equations with patches of zero gradient: Existence, regularity and convexity of level curves (Q4529730) (← links)
- Tangential Touch Between Free and Fixed Boundaries in a Problem from Superconductivity (Q5708007) (← links)
- Uniqueness of blowup at singular points for superconductivity problem (Q6597577) (← links)
