Carleman estimates for parabolic equations with nonhomogeneous boundary conditions
By Oleg Yu. Imanuvilov, Jean-Pierre Puel, Masahiro Yamamoto. 2009
68 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/20c780451887c66e7c96517ef0e32b631e3c4bad
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In Computational Theory and Mathematics
- Masahiro Yamamoto
- Patricia Gaitan
- Michel Cristofol
- Assia Benabdallah
- Sylvain Ervedoza
- Oleg Yu. Imanuvilov
- Gunther Uhlmann
- Enrique Zuazua
In Control and Systems Engineering
- Masahiro Yamamoto
- Patricia Gaitan
- Michel Cristofol
- Assia Benabdallah
- Sylvain Ervedoza
- Oleg Yu. Imanuvilov
- Luz de Teresa
- Ganghua Yuan
In Mathematical Physics
- Assia Benabdallah
- Patricia Gaitan
- Michel Cristofol
- Masahiro Yamamoto
- Sylvain Ervedoza
- Oleg Yu. Imanuvilov
- Gunther Uhlmann
- Enrique Zuazua
Citations in the corpus
- Inverse problem for a parabolic system with two components by measurements of one component (2008, background): “cients: Especially for parabolic equations, see Benabdallah, Dermenjian and Le Rousseau [5], Benabdallah, Gaitan and Le Rousseau [6], Imanuvilov and Yamamoto [15], [17], Imanuvilov, Puel and Yamamoto [19], Isakov [21], Klibanov [23], [24] Klibanov and Timonov [26], Yuan and Yamamoto [32] and the ref”
- Carleman estimates for parabolic equations and applications (2009, methodology): “The existence of such a function is proved in [60, 72, 77].”