Null-controllability of the Kolmogorov equation in the whole phase space
By Jérôme Le Rousseau, I. Moyano. 2016
53 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/87d5a6fcc2d8e2c371602ae014dacd99b30e7d90
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
In Control and Systems Engineering
- Philippe Jaming
- K. Pravda-Starov
- Karine Beauchard
- Can Zhang
- Ming Wang
- Yubiao Zhang
- GengshengBB Wang
- Eduardo Cerpa
In Mathematical Physics
- Philippe Jaming
- Karine Beauchard
- K. Pravda-Starov
- Can Zhang
- Ming Wang
- Yubiao Zhang
- GengshengBB Wang
- Eduardo Cerpa
Citations in the corpus
- Spectral estimates for finite combinations of Hermite functions and null-controllability of hypoelliptic quadratic equations (2018, methodology): “The above geometric condition was introduced by Le Rousseau and Moyano [33] and was shown to be sufficient for the null-controllability of the Kolmogorov equation in any positive time.”
- Sharp geometric condition for null-controllability of the heat equation on $$\mathbb {R}^d$$Rd and consistent estimates on the control cost (2017, background): “view the requirements on the control set in the bounded and unbounded case are quite different. A sufficient condition on control sets for the heat equation on the whole of Rd has been recently given in [LRM16]. In the present paper, we identify a less stringent geometric property on ω which ensures nu”
- Observable set, observability, interpolation inequality and spectral inequality for the heat equation in Rn (2017, methodology): “10) was first named as the spectral inequality in [30] (to our best knowledge), it has been studied for long time.”