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In our previous work, a sliding mode control design method combining with the finite spectrum assignment has been developed.
The problem of the robustness with respect to delay uncertainty for the finite spectrum closed loop assignment of input delay systems is addressed.
This paper presents a Finite Spectrum Assignment (FSA) with a generalized feedforward control for Linear Time-Invariant (LTI) systems with input delay and bounded unmeasured disturbances.
We first show that the integral cross-term forwarding produces a feedback law that achieves finite spectrum of the closed loop system.
This paper applies the block control method to design a decomposed finite spectrum assignment control law suitable for multivariable linear time-delay systems.
The model reduction technique as a feedback design approach for linear systems with input delays achieves finite spectrum assignment of the closed-loop system in a delay free form.
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We show that, for any normal elementx∈Awithλ−x∈Inv0(Ã) for all λ∉sp(x there is a sequence of normal elementsxn∈Awith finite spectra such thatx= xn.We show this for more generalC*-algebras.
Let B be an operator with a finite negative spectrum.
In order to the operator L to have only a finite negative spectrum, it is sufficient that condition (9) be satisfied.
However, authors completely neglected the possible risks of congestion over the radio link which can be a bottleneck due to the finite frequency spectrum.
Figure 2: Phase diagram and finite-size spectrum.
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