Generic well-posedness in a multidimensional hyperbolic inverse problem

DOI10.1515/jiip.1997.5.1.55zbMath0867.35115OpenAlexW2168602533MaRDI QIDQ3123318

Jean-Pierre Puel, Masahiro Yamamoto

Publication date: 4 August 1997

Published in: Journal of Inverse and Ill-Posed Problems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1515/jiip.1997.5.1.55

zbMATH Keywords

stability estimatesexact controllability method

Mathematics Subject Classification ID

Inverse problems for PDEs (35R30) Initial value problems for second-order hyperbolic equations (35L15)

Related Items (12)

Inverse problem on a tree-shaped network: unified approach for uniqueness ⋮ Identification of small amplitude perturbations in the electromagnetic parameters from partial dynamic boundary measurements. ⋮ The inverse problem for a general class of multidimensional hyperbolic equations ⋮ Carleman estimates for the non-stationary Lamé system and the application to an inverse problem ⋮ Lipschitz stability in determining density and two Lamé coefficients ⋮ Convergent Algorithm Based on Carleman Estimates for the Recovery of a Potential in the Wave Equation ⋮ An inverse problem and an observability inequality for the Lamé system with stress boundary condition ⋮ A meshfree method for inverse wave propagation using collocation and radial basis functions ⋮ Carleman-Based Reconstruction Algorithm for Waves ⋮ Global Carleman Estimates for Waves and Applications ⋮ Stability of an inverse problem for the discrete wave equation and convergence results ⋮ A control approach to recover the wave speed (conformal factor) from one measurement

This page was built for publication: Generic well-posedness in a multidimensional hyperbolic inverse problem