PDEs with distributed control and delay in the loop: Transfer function poles, exponential modes and robustness of stability
From MaRDI portal
Publication:1287107
DOI10.1016/S0947-3580(98)70126-8zbMath0928.93023MaRDI QIDQ1287107
Hartmut Logemann, Richard Rebarber
Publication date: 2 May 1999
Published in: European Journal of Control (Search for Journal in Brave)
Control/observation systems governed by partial differential equations (93C20) Input-output approaches in control theory (93D25) Pole and zero placement problems (93B55) Partial functional-differential equations (35R10) Robust stability (93D09)
Related Items (3)
The effect of small delays in the feedback loop on the stability of neutral systems ⋮ Destabilizing effects of small time delays on feedback-controlled descriptor systems ⋮ The effect of small time-delays on the closed-loop stability of boundary control systems
Cites Work
- Unnamed Item
- Unnamed Item
- Stabilization of a hybrid system of elasticity by feedback boundary damping
- Decay rates for weakly damped systems in Hilbert space obtained with control-theoretic methods
- Some second-order vibrating systems cannot tolerate small time delays in their damping
- The effect of small time-delays on the closed-loop stability of boundary control systems
- An Example on the Effect of Time Delays in Boundary Feedback Stabilization of Wave Equations
- Not All Feedback Stabilized Hyperbolic Systems are Robust with Respect to Small Time Delays in Their Feedbacks
- Effectiveness and Robustness with Respect to Time Delays of Boundary Feedback Stabilization in One-Dimensional Viscoelasticity
- <tex>L</tex><sup>2</sup>-stability and<tex>L</tex><sup>2</sup>-instability of linear time-invariant distributed feedback systems perturbed by a small delay in the loop
- Conditions for Robustness and Nonrobustness of the Stability of Feedback Systems with Respect to Small Delays in the Feedback Loop
This page was built for publication: PDEs with distributed control and delay in the loop: Transfer function poles, exponential modes and robustness of stability
