Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Ammari, Kaïs
Nicaise, Serge
and
Pignotti, Cristina
2010.
Feedback boundary stabilization of wave equations with interior delay.
Systems & Control Letters,
Vol. 59,
Issue. 10,
p.
623.
Fridman, Emilia
Nicaise, Serge
and
Valein, Julie
2010.
Stabilization of Second Order Evolution Equations with Unbounded Feedback with Time-Dependent Delay.
SIAM Journal on Control and Optimization,
Vol. 48,
Issue. 8,
p.
5028.
Said-Houari, Belkacem
and
Laskri, Yamina
2010.
A stability result of a Timoshenko system with a delay term in the internal feedback.
Applied Mathematics and Computation,
Vol. 217,
Issue. 6,
p.
2857.
Henríquez, Hernán R.
Cuevas, Claudio
Rabelo, Marcos
and
Caicedo, Alejandro
2011.
Stabilization of distributed control systems with delay.
Systems & Control Letters,
Vol. 60,
Issue. 9,
p.
675.
Abdallah, Farah
Nicaise, Serge
Valein, Julie
and
Wehbe, Ali
2012.
Stability results for the approximation of weakly coupled wave equations.
Comptes Rendus. Mathématique,
Vol. 350,
Issue. 1-2,
p.
29.
Pignotti, Cristina
2012.
A note on stabilization of locally damped wave equations with time delay.
Systems & Control Letters,
Vol. 61,
Issue. 1,
p.
92.
Rebiai, Salah-Eddine
2013.
System Modeling and Optimization.
Vol. 391,
Issue. ,
p.
276.
Zamorano, S.
and
Henríquez, H. R.
2013.
Feedback stabilization of abstract neutral linear control systems.
Mathematics of Control, Signals, and Systems,
Vol. 25,
Issue. 3,
p.
345.
Xu, Genqi
and
Wang, Hongxia
2013.
Stabilisation of Timoshenko beam system with delay in the boundary control.
International Journal of Control,
Vol. 86,
Issue. 6,
p.
1165.
Abdallah, Farah
Nicaise, Serge
Valein, Julie
and
Wehbe, Ali
2013.
Uniformly exponentially or polynomially stable approximations for second order evolution equations and some applications.
ESAIM: Control, Optimisation and Calculus of Variations,
Vol. 19,
Issue. 3,
p.
844.
Cavalcanti, Marcelo M.
Dias Silva, Flávio R.
and
Domingos Cavalcanti, Valéria N.
2014.
Uniform Decay Rates for the Wave Equation with Nonlinear Damping Locally Distributed in Unbounded Domains with Finite Measure.
SIAM Journal on Control and Optimization,
Vol. 52,
Issue. 1,
p.
545.
Zhang, Zaiyun
Huang, Jianhua
Liu, Zhenhai
and
Sun, Mingbao
2014.
Boundary Stabilization of a Nonlinear Viscoelastic Equation with Interior Time-Varying Delay and Nonlinear Dissipative Boundary Feedback.
Abstract and Applied Analysis,
Vol. 2014,
Issue. ,
p.
1.
Nicaise, Serge
and
Pignotti, Cristina
2014.
Stabilization of second-order evolution equations with time delay.
Mathematics of Control, Signals, and Systems,
Vol. 26,
Issue. 4,
p.
563.
Zhang, Qiong
Wang, Jun-Min
and
Guo, Bao-Zhu
2014.
Stabilization of the Euler–Bernoulli equation via boundary connection with heat equation.
Mathematics of Control, Signals, and Systems,
Vol. 26,
Issue. 1,
p.
77.
Chentouf, Boumediene
2014.
Stabilization of the rotating disk-beam system with a delay term in boundary feedback.
Nonlinear Dynamics,
Vol. 78,
Issue. 3,
p.
2249.
Guesmia, Aissa
and
Tatar, Nasser-eddine
2015.
Some well-posedness and stability results for abstract
hyperbolic equations with infinite memory and distributed time delay.
Communications on Pure & Applied Analysis,
Vol. 14,
Issue. 2,
p.
457.
Shang, Ying Feng
and
Xu, Gen Qi
2015.
Dynamic feedback control and exponential stabilization of a compound system.
Journal of Mathematical Analysis and Applications,
Vol. 422,
Issue. 2,
p.
858.
Dias Silva, Flávio R.
Nascimento, Flávio A. F.
and
Rodrigues, José H.
2015.
General decay rates for the wave equation with mixed-type damping mechanisms on unbounded domain with finite measure.
Zeitschrift für angewandte Mathematik und Physik,
Vol. 66,
Issue. 6,
p.
3123.
Feng, Baowei
2015.
Global Well-Posedness and Stability for a Viscoelastic Plate Equation with a Time Delay.
Mathematical Problems in Engineering,
Vol. 2015,
Issue. ,
p.
1.
Ammari, Kaïs
Nicaise, Serge
and
Pignotti, Cristina
2015.
Stability of an abstract-wave equation with delay and a Kelvin–Voigt damping.
Asymptotic Analysis,
Vol. 95,
Issue. 1-2,
p.
21.