Pages that link to "Item:Q2182591"
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The following pages link to Quantitative unique continuation for Schrödinger operators (Q2182591):
Displaying 11 items.
- Quantitative uniqueness for elliptic equations with singular lower order terms (Q443941) (← links)
- A partial answer to a conjecture of B. Simon concerning unique continuation (Q915959) (← links)
- Unique continuation for Schrödinger operators with potential in Morrey spaces (Q1174951) (← links)
- Quantitative uniqueness of solutions to second order elliptic equations with singular potentials in two dimensions (Q1650905) (← links)
- The Vázquez maximum principle and the Landis conjecture for elliptic PDE with unbounded coefficients (Q2037615) (← links)
- Improved quantitative unique continuation for complex-valued drift equations in the plane (Q2093096) (← links)
- On quantitative uniqueness for parabolic equations (Q2109366) (← links)
- Strong unique continuation for the Lamé system with less regular coefficients (Q2235239) (← links)
- Quantitative uniqueness for Schrödinger operator (Q2851025) (← links)
- Some Quantitative Unique Continuation Results for Eigenfunctions of the Magnetic Schrödinger Operator (Q2875583) (← links)
- On quantitative unique continuation properties of fractional Schrödinger equations: Doubling, vanishing order and nodal domain estimates (Q2951904) (← links)
