Resumen
We consider inverse boundary value problems for polyharmonic operators and in particular, the problem of recovering the coefficients of terms up to order one. The main interest of our result is that it further relaxes the regularity required to establish uniqueness. The proof relies on an averaging technique introduced by Haberman and Tataru for the study of an inverse boundary value problem for a second order operator.
| Idioma original | English |
|---|---|
| Páginas (desde-hasta) | 943-966 |
| Número de páginas | 24 |
| Publicación | Inverse Problems and Imaging |
| Volumen | 16 |
| N.º | 4 |
| DOI | |
| Estado | Published - ago 2022 |
Nota bibliográfica
Publisher Copyright:© 2022, American Institute of Mathematical Sciences. All rights reserved.
Financiación
2020 Mathematics Subject Classification. Primary: 35R30; Secondary: 35J40. Key words and phrases. Inverse problem, Polyharmonic operator, Non-smooth coefficients. R.M. Brown is partially supported by a grant from the Simons Foundation (#422756). ∗Corresponding author: L.D. Gauthier.
| Financiadores | Número del financiador |
|---|---|
| Simons Foundation | 422756 |
ASJC Scopus subject areas
- Analysis
- Modeling and Simulation
- Discrete Mathematics and Combinatorics
- Control and Optimization
Huella
Profundice en los temas de investigación de 'INVERSE BOUNDARY VALUE PROBLEMS FOR POLYHARMONIC OPERATORS WITH NON-SMOOTH COEFFICIENTS'. En conjunto forman una huella única.Citar esto
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