Pages that link to "Item:Q1321080"

The following pages link to Some second-order vibrating systems cannot tolerate small time delays in their damping (Q1321080):

Displaying 16 items.

• An example for the switching delay feedback stabilization of an infinite dimensional system: the boundary stabilization of a string (Q533794) (← links)
• Stabilization of the Schrödinger equation with a delay term in boundary feedback or internal feedback (Q716238) (← links)
• Two questions concerning the boundary control of certain elastic systems (Q1176517) (← links)
• PDEs with distributed control and delay in the loop: Transfer function poles, exponential modes and robustness of stability (Q1287107) (← links)
• Robustness with respect to small delays for exponential stability of nonautonomous systems. (Q1419741) (← links)
• Investigations of retarded PDEs of second order in time using the method of inertial manifolds with delay. (Q1774071) (← links)
• Inertial manifolds for retarded second order in time evolution equations (Q1849018) (← links)
• Hyperbolicity of linear partial differential equations with delay (Q1865900) (← links)
• A linearized compact ADI numerical method for the two-dimensional nonlinear delayed Schrödinger equation (Q2246052) (← links)
• The effect of small time-delays on the closed-loop stability of boundary control systems (Q2563992) (← links)
• Stabilization for Schrödinger equation with a time delay in the boundary input (Q2805621) (← links)
• Output feedback stabilization of a one-dimensional wave equation with an arbitrary time delay in boundary observation (Q3118688) (← links)
• Galerkin projections for some wave and plate boundary control problems (Q4291820) (← links)
• On the overdamping phenomenon: A general result and applications (Q4915102) (← links)
• Analysis and Design of Strongly Stabilizing PID Controllers for Time-Delay Systems (Q5024039) (← links)
• Stabilization of One‐Dimensional Schrödinger Equation with Variable Coefficient under Delayed Boundary Output Feedback (Q5416984) (← links)