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Exergy, exergoeconomic and exergoenvironmental concepts are undertaken upon the concerned system during a year.
A virtual gain-phase margin tester compensator is incorporated to guarantee the concerned system satisfies certain robust safety margins.
We show that the concerned system is Lagrange stabilizable by the controller asymptotically stabilizing the approximate discrete-time model.
A virtual gain-phase margin tester compensator is incorporated to guarantee the concerned system with certain robust safety margins.
The performance indices of the concerned system can help the system engineer to develop an appropriate design for the concerned machining system.
Based on the proposed stability criteria, a sufficient condition for designing feedback gains of time-delayed controllers which guarantee the stability of the concerned system is presented.
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The concerned systems have certain characteristics, such as unknown nonlinear functions, dynamical uncertainties, unknown control direction and unmeasured state variables.
The sensitivity analysis carried out may be helpful to the decision makers and system engineers for the further improvement of the concerned systems operating under machining environments.
However, since time delay has not only a fixed value in a practical system [39], the concerned systems with interval time-varying delays were considered in this paper.
By constructing a newly augmented Lyapunov-Krasovskii functional, less conservative sufficient stability conditions of the concerned systems are introduced within the framework of linear matrix inequalities (LMIs).
In Theorem 1, the improved robust sufficient stability condition for the concerned systems was proposed by introducing the augmented Lyapunov-Krasovskii functional and using some approaches.
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