Pages that link to "Item:Q2465806"
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The following pages link to Weighted doubling properties and unique continuation theorems for the degenerate Schrödinger equations with singular potentials (Q2465806):
Displaying 14 items.
- Unique continuation for fractional orders of elliptic equations (Q1661410) (← links)
- Unique continuation and classification of blow-up profiles for elliptic systems with Neumann boundary coupling and applications to higher order fractional equations (Q1988438) (← links)
- Strong unique continuation and local asymptotics at the boundary for fractional elliptic equations (Q2126000) (← links)
- Unique continuation from the edge of a crack (Q2167460) (← links)
- Unique continuation principles in cones under nonzero Neumann boundary conditions (Q2188107) (← links)
- Asymptotic expansions and unique continuation at Dirichlet-Neumann boundary junctions for planar elliptic equations (Q2305114) (← links)
- Quantitative unique continuation for Neumann problems of elliptic equations with weight (Q3565032) (← links)
- The Calderón problem for variable coefficients nonlocal elliptic operators (Q4603838) (← links)
- Unique continuation principles for a higher order fractional Laplace equation (Q5856304) (← links)
- On a weighted two-phase boundary obstacle problem (Q6079097) (← links)
- Strong unique continuation from the boundary for the spectral fractional laplacian (Q6179096) (← links)
- A note on boundary feedback stabilization for degenerate parabolic equations in multi-dimensional domains (Q6563219) (← links)
- On fractional parabolic equations with Hardy-type potentials (Q6650043) (← links)
- Local multiplicity for fractional linear equations with Hardy potentials (Q6658140) (← links)