Null controllability of the N-dimensional Stokes system with N−1 scalar controls
By Jean-Michel Coron, Sergio Guerrero. 2009
76 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/99ea2a3da8cfbb7839bfee256058c074a0cf6685
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Masahiro Yamamoto
- Luz de Teresa
- Assia Benabdallah
- Manuel González-Burgos
- F. Ammar-Khodja
- Pierre Lissy
- Jean-Michel Coron
- Yuri Luchko
In Computational Theory and Mathematics
- Assia Benabdallah
- Manuel González-Burgos
- Masahiro Yamamoto
- Luz de Teresa
- Pierre Lissy
- F. Ammar-Khodja
- Jean-Michel Coron
- Enrique Zuazua
In Control and Systems Engineering
- Assia Benabdallah
- Manuel González-Burgos
- Luz de Teresa
- Masahiro Yamamoto
- Pierre Lissy
- F. Ammar-Khodja
- Jean-Michel Coron
- Karine Beauchard
Citations in the corpus
- Carleman estimates for parabolic equations and applications (2009, background): “The Carleman estimates for the Navier–Stokes equations have been studied related to the controllability and see [38, 53, 57, 60, 66, 73, 74].”
- RECENT RESULTS ON THE CONTROLLABILITY OF LINEAR COUPLED PARABOLIC PROBLEMS: A SURVEY (2011, background): “[19], [38], [34], [35], [21], [29] and [18] for fluids and [51], [55] and [12] in the case of thermoelastic systems (see also the bibliography therein).”
- Local null controllability of the three-dimensional Navier–Stokes system with a distributed control having two vanishing components (2012, background): “Later on it was proved in [13] a local null controllability result on the Stokes system with a control having a vanishing component without the geometrical condition on ω, but the authors were not able to extend it to the nonlinear Navier-Stokes system.”