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Optimization of control input for deadbeat control systems

International Journal of Control, 1994
The aim of this paper is to deal with the problem of excessive control magnitude with deadbeat control systems. By the use of the transfer-function factorization approach, all stabilizing deadbeat controls are characterized in terms of control input. A formula is derived for the optimal control that minimizes the control input error for the specified ...
YAO ZHAO, HIDENORI KIMURA
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A unitary method for deadbeat control

1984
In this paper we give a numerical method to perform deadbeat control on a multi input system. The method constructs, in a recursive manner, a unitary state-space transformation yielding a coordinate system in which the feedback matrix is computed by merely solving a set of linear equations.
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Deadbeat vs. pole-free perfect control

2019 6th International Conference on Control, Decision and Information Technologies (CoDIT), 2019
In this paper an overview of various state feedback-based control strategies is presented. Five different scenarios are considered in this extensive research study. It is shown, that the widely known deadbeat control problem can be understood and solved in different manners. Moreover, the so-called pole-free perfect control instance turned out to have,
Marek Krok, Wojciech P. Hunek
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Parameterization of the class of deadbeat controllers

IEEE Transactions on Automatic Control, 1982
This technical note deals with the problem of parameterizing the class of deadbeat controllers for a given system through the minimum of parameters. It is shown that if n and m are dimensions of the state vector and control vector, respectively, and the μ i 's are the controllability indexes, then almost the whole class of deadbeat controllers is ...
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Feedback Deadbeat Control of 2-Dimensional Systems

1984
Summary: Deadbeat control is among the most popular types of control for 1- dimensional discrete-time systems. Here the problem of designing deadbeat controllers is considered and solved for the case of 2-dimensional (2D) systems. Two important cases are examined.
Tzafestas, S. G., Theodorou, N. J.
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Deadbeat control: A special inverse eigenvalue problem

BIT Numerical Mathematics, 1984
An improvement of the method for synthesis of linear control systems with desired equivalent form [see \textit{M. M. Konstantinov}, \textit{P. Kh. Petkov} and the reviewer, J. Comput. Appl. Math. 6, 27-359 (1980; Zbl 0439.93020)] is developed for the ''deadbeat'' case, i.e. when the closed- loop system matrix has zero spectrum.
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PMSM Control by Deadbeat Predictive Current Control

2018
Considering classical framework imbalance and one-leap lag, an revised current controller is introduced in this work. Synchronous Motor using permanent magnet (PMSM) current control of is boosted up using this controller. By improving the current control, losses in the machine are minimized and machine performance can be improved.
R. Reshma, J. Vishnu
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Predictive, Deadbeat, and Combined Controls

2018
Abstract In this chapter, three control methods recently developed for or applied to electric motors in general and to permanent magnet synchronous (PMS) motors, in particular, are presented. The methods include model predictive control (MPC), deadbeat control (DBC), and combined vector and direct torque control (CC).
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Decoupled Deadbeat Current Controller for STATCOM Application

2024 International Conference on Smart Energy Systems and Technologies (SEST)
Peer ...
Basnet Hikmat, Roinila Tomi
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Observer-Based Deadbeat Predictive Speed Controller for Surface-Mounted PM Synchronous Motor

ISA Transactions, 2021
Anh Tuan Nguyen   +2 more
exaly  

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