Pages that link to "Item:Q2501081"
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The following pages link to Partial uniqueness and obstruction to uniqueness in inverse problems for anisotropic elastic media (Q2501081):
Displaying 19 items.
- Nonlinear elasticity in a deforming ambient space (Q513870) (← links)
- A geometric theory of growth mechanics (Q625631) (← links)
- On uniqueness in the inverse problem for transversely isotropic elastic media with a disjoint wave mode (Q661565) (← links)
- Line and point defects in nonlinear anisotropic solids (Q721341) (← links)
- Transformation cloaking in elastic plates (Q2022608) (← links)
- Nonlinear and linear elastodynamic transformation cloaking (Q2312638) (← links)
- A uniqueness theorem for inverse problems in quasilinear anisotropic media (Q2697341) (← links)
- Revisiting the identification of distributed elastic coefficients in anisotropic media (Q2794266) (← links)
- On the linearization of identifying the stored energy function of a hyperelastic material from full knowledge of the displacement field (Q2953375) (← links)
- Coefficient identification for cubically anisotropic elastic media (Q3177933) (← links)
- Unique continuation for the two-dimensional anisotropic elasticity system and its applications to inverse problems (Q3378453) (← links)
- On Transversely Isotropic Elastic Media with Ellipsoidal Slowness Surfaces (Q3630022) (← links)
- (Q4268357) (← links)
- Uniqueness and reconstruction for the anisotropic Helmholtz decomposition (Q4465868) (← links)
- Uniqueness in the Inverse Boundary Value Problem for Piecewise Homogeneous Anisotropic Elasticity (Q4568424) (← links)
- Uniqueness for Inverse Elastic Medium Problems (Q4577223) (← links)
- A geometric theory of thermal stresses (Q5246605) (← links)
- Quantitative unique continuation for the elasticity system with application to the kinematic inverse rupture problem (Q6102399) (← links)
- General relativistic Lagrangian continuum theories. I: Reduced variational principles and junction conditions for hydrodynamics and elasticity (Q6123647) (← links)