Stabilization of second order evolution equations by a class of unbounded feedbacks
By Kais Ammari, Marius Tucsnak. 2001
196 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9b34db0a98c32a30b8d911c9f5b31c52b35f9b82
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
- Sylvain Ervedoza
- Enrique Zuazua
- Julie Valein
- Marius Tucsnak
- Kais Ammari
- Serge Nicaise
- George Weiss
- Fatiha Alabau-Boussouira
In Control and Systems Engineering
- Sylvain Ervedoza
- Enrique Zuazua
- Marius Tucsnak
- Julie Valein
- Kais Ammari
- Serge Nicaise
- George Weiss
- Fatiha Alabau-Boussouira
In Mathematical Physics
- Sylvain Ervedoza
- Enrique Zuazua
- Marius Tucsnak
- George Weiss
- Kais Ammari
- Julie Valein
- Serge Nicaise
- Lahcen Maniar
Citations in the corpus
- Feedback stabilization of a class of evolution equations with delay (2009, methodology): “, [1–6,11,26,28].”
- The Wave Equation: Control and Numerics (2012, result): “We refer to [1] for partial results in that direction.”
- Observation and Control for Operator Semigroups (2009, result): “For more general results which yield exponential stability from observability estimates we refer to Tucsnak and Weiss [223] and to Ammari and Tucsnak [7].”
- STABILIZATION OF SECOND ORDER EVOLUTION EQUATIONS WITH UNBOUNDED FEEDBACK WITH DELAY (2010, methodology): “3) and a certain boundedness assumption from [3] between the resolvent operator of A and of the operators B1 and B2, see condition (4.”
- Sharp energy estimates for nonlinearly locally damped PDEs via observability for the associated undamped system (2011, result): “Our results extend to nonlinear feedbacks, previous results by Haraux [14] and Ammari and Tucsnak [9,8] valid for linear feedbacks.”