Pages that link to "Item:Q1953867"
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The following pages link to A Kohn-Vogelius formulation to detect an obstacle immersed in a fluid (Q1953867):
Displaying 29 items.
- On the detection of several obstacles in 2D Stokes flow: topological sensitivity and combination with shape derivatives (Q326377) (← links)
- Stability of critical shapes for the drag minimization problem in Stokes flow (Q391376) (← links)
- Reconstruction of obstacles immersed in an incompressible fluid (Q995439) (← links)
- Shape inverse problem for Stokes-Brinkmann equations (Q1726547) (← links)
- Topological asymptotic expansion for a thermal problem (Q2045144) (← links)
- Obstacle detection in fluid flow using asymptotic analysis technique (Q2126565) (← links)
- Shape sensitivity analysis for identification of voids under Navier's boundary conditions in linear elasticity (Q2316691) (← links)
- The ``exterior approach'' to solve the inverse obstacle problem for the Stokes system (Q2437919) (← links)
- Geometric reconstruction in bioluminescence tomography (Q2437930) (← links)
- On the resolution of an inverse problem by shape optimization techniques (Q2632536) (← links)
- Shape optimization method for an inverse geometric source problem and stability at critical shape (Q2673641) (← links)
- A new coupled complex boundary method (CCBM) for an inverse obstacle problem (Q2673642) (← links)
- Instability of an inverse problem for the stationary Navier-Stokes equations (Q2862454) (← links)
- On the resolution of an identification problem by shape optimization techniques (Q2864902) (← links)
- Detecting an obstacle immersed in a fluid by shape optimization methods (Q2890979) (← links)
- Detecting an obstacle immersed in a fluid: the Stokes case (Q2906698) (← links)
- Localization of immersed obstacles from boundary measurements (Q2938556) (← links)
- Hydrodynamic object recognition using pressure sensing (Q3090246) (← links)
- On the Detection of Small Moving Disks in a Fluid (Q3464947) (← links)
- A New Method for the Data Completion Problem and Application to Obstacle Detection (Q4627158) (← links)
- Flip procedure in geometric approximation of multiple-component shapes – Application to multiple-inclusion detection (Q4967347) (← links)
- A dual approach to Kohn–Vogelius regularization applied to data completion problem (Q5000622) (← links)
- A phase-field approach for detecting cavities via a Kohn–Vogelius type functional (Q5097563) (← links)
- On the data completion problem and the inverse obstacle problem with partial Cauchy data for Laplace’s equation (Q5107934) (← links)
- A distributed resistance inverse method for flow obstacle identification from internal velocity measurements (Q5148438) (← links)
- Numerical solution to a free boundary problem for the Stokes equation using the coupled complex boundary method in shape optimization setting (Q6066120) (← links)
- On the topological gradient method for an inverse problem resolution (Q6086062) (← links)
- Robust obstacle reconstruction in an elastic medium (Q6091064) (← links)
- Shape optimization methods for detecting an unknown boundary with the Robin condition by a single boundary measurement (Q6657906) (← links)
