On any bounded connected smooth domain in three-dimensional Euclidean space, equality of full static displacement-to-traction maps for two smooth real Lamé-modulus pairs with μ>0 and 3λ+2μ>0 on the closure forces both moduli to agree throughout the domain.
On any bounded connected smooth domain in three-dimensional Euclidean space, equality of full static displacement-to-traction maps for two smooth real Lamé-modulus pairs with μ>0 and 3λ+2μ>0 on the closure forces both moduli to agree throughout the domain.
On any bounded connected smooth domain in three-dimensional Euclidean space, equality of full static displacement-to-traction maps for two smooth real Lamé-modulus pairs with μ>0 and 3λ+2μ>0 on the closure forces both moduli to agree throughout the domain.
If correct, resolves global uniqueness for two smooth three-dimensional isotropic elastic moduli from full zero-frequency boundary data.
Do full static boundary measurements uniquely determine smooth isotropic elastic moduli in three dimensions?
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OpenAI reports uniqueness in the smooth isotropic elasticity inverse problem
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