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In this paper, for a given descriptor system, we construct a feedback in order to obtain a nonnegative, stable and regular closed-loop system.
Then we construct a feedback for each individual agent to provide a suitable gain assignment and to satisfy the conditions of our new small gain theorem.
New computational methods are proposed in this paper to construct polynomial feedback controllers for the stabilization of polynomial systems with linear input structure around a positive equilibrium point.
The method is applied to construct a feedback law for the reduced order control model of the Navier-Stokes equations, and then we apply our feedback law to the original control system.
Secondly, considering that the stack temperature should be maintained in a certain range regardless of the dynamical changing current demand, a Barrier Lyapunov function is employed to construct a feedback error of the stack temperature.
This measure takes into account previously discovered code regions and allows us to construct a feedback mechanism.
In order to construct a feedback mechanism, we will use a slightly generalized version of this measure to control diffusivity of the input generating Lévy processes in our fuzzing algorithm in Section 5.
A standard approach is to construct a feedback control u ( t ) which depends on the difference X ( t ) − Y ( t ) or more exactly on the difference X ( t − τ ( t ) ) − Y ( t − τ ( t ) ) since in real systems delay in receiving signal and in reaction on this signal arises.
The strategy for change described in this study could be used to construct a feedback loop for local team organisation and national initiatives.
The authors propose a strategy for change for checklist design, use and assessment, which could be used to construct a feedback loop for local team organisation and national initiatives.
We construct a dynamic feedback which is composed of a linearizing-like feedback and an uncertainty estimator, which is based on energy and mass balance equations.
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