Global logarithmic stability in inverse hyperbolic problem by arbitrary boundary observation
By Mourad Bellassoued *. 2004
73 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b26dfbb30c8c5f93d4801c8cf66c9b39b9c311ac
How researchers see this paper
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In Computational Theory and Mathematics
- Masahiro Yamamoto
- Ganghua Yuan
- Sylvain Ervedoza
- Lucie Baudouin
- Maya de Buhan
- Enrique Zuazua
- Oleg Yu. Imanuvilov
- Michael V. Klibanov
In Control and Systems Engineering
- Ganghua Yuan
- Masahiro Yamamoto
- Sylvain Ervedoza
- Lucie Baudouin
- Maya de Buhan
- Enrique Zuazua
- Oleg Yu. Imanuvilov
- Michael V. Klibanov
In Mathematical Physics
- Ganghua Yuan
- Sylvain Ervedoza
- Masahiro Yamamoto
- Lucie Baudouin
- Maya de Buhan
- Enrique Zuazua
- Oleg Yu. Imanuvilov
- Michael V. Klibanov
Citations in the corpus
- Lipschitz stability in the determination of the principal part of a parabolic equation (2009, methodology): “[4] M. Bellassoued, Global logarithmic stability in inverse hyperbolic problem by arbitrary boundary observation.”
- Global Carleman Estimates for Waves and Applications (2011, background): “Let us also mention the work [6] for logarithmic stability results when no geometric condition is fulfilled.”