Pages that link to "Item:Q3419293"
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The following pages link to Lipschitz stability for a stationary 2D inverse problem with unknown polygonal boundary (Q3419293):
Displaying 21 items.
- Uniqueness and Lipschitz stability for the identification of Lamé parameters from boundary measurements (Q479874) (← links)
- Uniqueness, stability and global convergence for a discrete inverse elliptic Robin transmission problem (Q1996219) (← links)
- Infinite-dimensional inverse problems with finite measurements (Q2069717) (← links)
- Corrosion detection in a 2D domain with a polygonal boundary (Q2874444) (← links)
- Uniqueness and Lipschitz stability of an inverse boundary value problem for time-harmonic elastic waves (Q2977557) (← links)
- Domain derivative approach to active infrared thermography (Q3063837) (← links)
- Uniqueness and Lipschitz stability in electrical impedance tomography with finitely many electrodes (Q4625193) (← links)
- Global Uniqueness and Lipschitz-Stability for the Inverse Robin Transmission Problem (Q4630524) (← links)
- On a fixed point study of an inverse problem governed by Stokes equation (Q4646423) (← links)
- Lipschitz Stable Determination of Polyhedral Conductivity Inclusions from Local Boundary Measurements (Q5038507) (← links)
- Inverse problems on low-dimensional manifolds (Q5061379) (← links)
- Global Lipschitz stability estimates for polygonal conductivity inclusions from boundary measurements (Q5090264) (← links)
- On Runge approximation and Lipschitz stability for a finite-dimensional Schrödinger inverse problem (Q5090271) (← links)
- Lipschitz stability for an inverse source scattering problem at a fixed frequency <sup>*</sup> (Q5148426) (← links)
- Uniqueness, Lipschitz Stability, and Reconstruction for the Inverse Optical Tomography Problem (Q5162769) (← links)
- Monotonicity-Based Inversion of the Fractional Schrödinger Equation II. General Potentials and Stability (Q5213173) (← links)
- Lipschitz stability criteria for functional differential systems of fractional order (Q5397812) (← links)
- Deep neural networks can stably solve high-dimensional, noisy, non-linear inverse problems (Q5873926) (← links)
- Mathematical analysis of a model-constrained inverse problem for the reconstruction of early states of prostate cancer growth (Q6620722) (← links)
- Finite element approximation of unique continuation of functions with finite dimensional trace (Q6633025) (← links)
- Lipschitz stability of an inverse conductivity problem with two Cauchy data pairs (Q6641744) (← links)
