STABILIZATION OF SECOND ORDER EVOLUTION EQUATIONS WITH UNBOUNDED FEEDBACK WITH DELAY
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[1] K. P. Hadeler,et al. Delay equations in biology , 1979 .
[2] Jack K. Hale,et al. Introduction to Functional Differential Equations , 1993, Applied Mathematical Sciences.
[3] R. Rebarber. Exponential Stability of Coupled Beams with Dissipative Joints: A Frequency Domain Approach , 1995 .
[4] Z. Bien,et al. Use of time-delay actions in the controller design , 1980 .
[5] Enrique Zuazua,et al. Wave Propagation, Observation and Control in 1-d Flexible Multi-Structures (Mathématiques et Applications) , 2005 .
[6] Stuart Townley,et al. Robustness with Respect to Delays for Exponential Stability of Distributed Parameter Systems , 1999 .
[7] C. Baiocchi,et al. Ingham-Beurling type theorems with weakened gap conditions , 2002 .
[8] Marius Tucsnak,et al. How to Get a Conservative Well-Posed Linear System Out of Thin Air. Part II. Controllability and Stability , 2003, SIAM J. Control. Optim..
[9] 乔花玲,et al. 关于Semigroups of Linear Operators and Applications to Partial Differential Equations的两个注解 , 2003 .
[10] Genqi Xu,et al. Stabilization of wave systems with input delay in the boundary control , 2006 .
[11] A. Ingham. Some trigonometrical inequalities with applications to the theory of series , 1936 .
[12] Hartmut Logemann,et al. Conditions for Robustness and Nonrobustness of theStability of Feedback Systems with Respect to Small Delays inthe Feedback Loop , 1996 .
[13] Marius Tucsnak,et al. How to get a conservative well-posed linear system out of thin air. Part I. Well-posedness and energy balance , 2003 .
[14] Wolfgang Arendt,et al. Tauberian theorems and stability of one-parameter semigroups , 1988 .
[15] Kaïs Ammari,et al. Stabilization of Bernoulli--Euler Beams by Means of a Pointwise Feedback Force , 2000, SIAM J. Control. Optim..
[16] C. Abdallah,et al. Delayed Positive Feedback Can Stabilize Oscillatory Systems , 1993, 1993 American Control Conference.
[17] R. Datko. Not all feedback stabilized hyperbolic systems are robust with respect to small time delays in their feedbacks , 1988 .
[18] V. Jurdjevic,et al. Controllability and stability , 1978 .
[19] Serge Nicaise,et al. Stability and Instability Results of the Wave Equation with a Delay Term in the Boundary or Internal Feedbacks , 2006, SIAM J. Control. Optim..
[20] Kaïs Ammari,et al. STABILIZATION OF SECOND ORDER EVOLUTION EQUATIONS BY A CLASS OF UNBOUNDED FEEDBACKS , .
[21] J. Lagnese,et al. An example of the effect of time delays in boundary feedback stabilization of wave equations , 1985, 1985 24th IEEE Conference on Decision and Control.
[22] Serge Nicaise,et al. Stabilization of the wave equation on 1-d networks with a delay term in the nodal feedbacks , 2007, Networks Heterog. Media.
[23] Irena Lasiecka,et al. Inverse/Observability Estimates for Second-Order Hyperbolic Equations with Variable Coefficients , 1999 .
[24] Michael P. Polis,et al. An example on the effect of time delays in boundary feedback stabilization of wave equations , 1986 .
[25] S. Boulite,et al. Feedback stabilization of a class of evolution equations with delay , 2009 .
[26] R. Datko,et al. Two examples of ill-posedness with respect to time delays revisited , 1997, IEEE Trans. Autom. Control..