Pages that link to "Item:Q5108915"
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The following pages link to A quantitative Carleman estimate for second-order elliptic operators (Q5108915):
Displaying 11 items.
- Weak Carleman estimates with two large parameters for second order operators and applications to elasticity with residual stress (Q972054) (← links)
- A straightforward proof of Carleman estimate for second-order elliptic operator and a three-sphere inequality (Q1637472) (← links)
- Carleman estimates for elliptic operators with complex coefficients. II: Transmission problems (Q1639205) (← links)
- Quantitative \(C^{1}\)-estimates by Bismut formulae (Q1650484) (← links)
- Observability of the heat equation, geometric constants in control theory, and a conjecture of Luc Miller (Q2231276) (← links)
- Sampling and equidistribution theorems for elliptic second order operators, lifting of eigenvalues, and applications (Q2306686) (← links)
- Carleman estimate with second large parameter for second order hyperbolic operators in a Riemannian manifold and applications in thermoelasticity cases (Q3225827) (← links)
- Scale-free quantitative unique continuation and equidistribution estimates for solutions of elliptic differential equations (Q4600257) (← links)
- Unique continuation for the gradient of eigenfunctions and Wegner estimates for random divergence-type operators (Q6108678) (← links)
- Quantitative unique continuation for spectral subspaces of Schrödinger operators with singular potentials (Q6165628) (← links)
- Spectral inequality with sensor sets of decaying density for Schrödinger operators with power growth potentials (Q6547024) (← links)
