Indirect controllability of locally coupled wave-type systems and applications
By Fatiha Alabau-Boussouira, Matthieu Léautaud. 2013
80 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/de220fa2938855e304c270fc62ab78f5f59d6cdc
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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Assia Benabdallah
- Manuel González-Burgos
- Luz de Teresa
- F. A. Khodja
- Masahiro Yamamoto
- Jérôme Le Rousseau
- Gilles Lebeau
- Rosario Pérez-García
In Control and Systems Engineering
- Assia Benabdallah
- Manuel González-Burgos
- Luz de Teresa
- F. A. Khodja
- Masahiro Yamamoto
- Jérôme Le Rousseau
- Pierre Lissy
- F. Ammar-Khodja
In Mathematical Physics
- Assia Benabdallah
- Manuel González-Burgos
- Luz de Teresa
- F. A. Khodja
- Jérôme Le Rousseau
- Rosario Pérez-García
- Olivier Bodart
- F. Ammar-Khodja
Citations in the corpus
- Controllability of Two Coupled Wave Equations on a Compact Manifold (2013, unknown): “Following [15], they obtain a sharper estimate on the control time than in [3,4] (in particular, it depends only on the geometry of , ω and O, and yet in general this estimate is not optimal.”
- New phenomena for the null controllability of parabolic systems: Minimal time and geometrical dependence (2016, background): “2) under sign conditions on the function q (see [2], [34], [1] and [17]): q 6≡ 0 and q ≥ 0 or q ≤ 0 in (0, π).”
- Averaged control and observation of parameter-depending wave equations (2014, unknown): “…requires the GCC condition to be satisfied by both systems and not only by one of them as in the previous section The corresponding dual problem consists of controlling each individual component of the system (6) by means of the same control These results are closely related to those in [1,6].”