Detecting rigid inclusions, or cavities, in an elastic body
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Publication:702332
DOI10.1023/B:ELAS.0000029955.79981.1dzbMath1060.74028MaRDI QIDQ702332
Publication date: 17 January 2005
Published in: Journal of Elasticity (Search for Journal in Brave)
Inverse problems in equilibrium solid mechanics (74G75) Equations linearized about a deformed state (small deformations superposed on large) (74B15)
Related Items (14)
On numerical solving a rigid inclusions problem in 2D elasticity ⋮ An equilibrium problem for an elastic plate with an inclined crack on the boundary of a rigid inclusion ⋮ The direct method of fundamental solutions and the inverse Kirsch-Kress method for the reconstruction of elastic inclusions or cavities ⋮ Reconstruction of voids in the elastic isosceles right triangle ⋮ Estimating the area of extreme inclusions in Reissner–Mindlin plates ⋮ A phase-field approach for detecting cavities via a Kohn–Vogelius type functional ⋮ Size estimates of an obstacle in a stationary Stokes fluid ⋮ Unilateral contact problem for two plates with a rigid inclusion in the lower plate ⋮ Size estimates for fat inclusions in an isotropic Reissner–Mindlin plate ⋮ Optimal three spheres inequality at the boundary for the Kirchhoff-Love plate's equation with Dirichlet conditions ⋮ Topological sensitivity analysis and Kohn-Vogelius formulation for detecting a rigid inclusion in an elastic body ⋮ Shape and topology sensitivity analysis for cracks in elastic bodies on boundaries of rigid inclusions ⋮ Reconstruction of an ellipsoidal defect in anisotropic elastic solid, using results of one static test ⋮ Cavities identification in linear elasticity: energy-gap versus L2-gap cost functionals
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