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Based on the stability of the nominal systems, a new stabilizing control law for exponential stability of the system is designed using Lyapunov stability theory.
Control structure 1 (CS1) is stabilizing control structure with only temperature controllers.
In the first part of the paper, the stabilization problem is solved and a stabilizing control law, of geometric type, is designed and then illustrated by numerical simulations.
Applying, the associated stability theory, i.e. stability theory with respect to two discrepancies, a stabilizing control law can be derived.
Based on this ranking an efficient control structure with least complexity for stabilizing control is detected which leads to a decentralized proportional controller.
The following results present the solvability conditions for the state feedback stabilizing control problems for the uncertain neutral singular system (1a) with the controller (19).
Then, exponentially stabilizing control laws are proposed.
An observer-based output feedback stabilizing control law is proposed.
Based on boundary measurements, stabilizing control laws are designed.
The corresponding stabilizing control law is given by u ( t ) = [ − 32.9135 15.0960 ] x ( t ).
We investigate a non-invasive, locally stabilizing control scheme necessary for an experimental bifurcation analysis.
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