A Finite-Time Control Design for the Discrete-Time Chaotic Logistic Equations

A Finite-Time Control Design for the Discrete-Time Chaotic Logistic Equations

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Finite-time control theory has been widely used as a mathematical tool to design robust controllers.By manipulating the finite-time convergence proof of this theory, we developed a new control design appropriately tuned for the finite-time control of the chaotic logistics system.In this experimental setup, the logistic equation is programmed into a PIC microcontroller, and a part of the controller was conceived using analog electronics.Because the system to be controlled is in the discrete-time domain, and the finite-time stability proof is Vertical Rectangle Wooden Plaque stated in the continuous-time representation, our finite-time control approach is a good example for designing control algorithms in both time domain schemes.

Hence, Recovery - Sports Medicine our experimental results support our main contribution.Pulse width modulation (PWM) is the format used to translate digital signals into the continuous-time field.Therefore, the main contribution of this article is the theoretical foundations for creating a recent controller that satisfies the convergence criterion in finite time and its construction using an 8-bit microcontroller.All this contributes to the chaotic logistical map.