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F. Lewis, D. Vrabie, V. Syrmos (2012)
Optimal Control: Lewis/Optimal Control 3e
Wenhui Wei, Shesheng Gao, Y. Zhong, Chengfan Gu, Gaoge Hu (2018)
Adaptive Square-Root Unscented Particle Filtering Algorithm for Dynamic NavigationSensors (Basel, Switzerland), 18
D. Simon (2006)
Optimal State Estimation: Kalman, H∞, and Nonlinear Approaches
A. Akers, M. Gassman, Richard Smith (2006)
Hydraulic Power System Analysis
Thao Phuong, K. Ohishi, C. Mitsantisuk, Y. Yokokura, K. Ohnishi, R. Oboe, A. Sabanoviç (2018)
Disturbance observer and kalman filter based motion control realizationIEEJ journal of industry applications, 7
AbstractIn order to improve performance of closed loop control and achieve highly accurate reference trajectory tracking, motion controllers have to utilize the advanced control and system state estimation algorithms. Classical PID (Proportional-Integral-Derivative) controller includes calculation of derivation of a process value in order to achieve system desired performance of a system. This paper presents Kalman filter as an optimal estimation algorithm on the model of a hydraulic actuator which is equally applicable to any other application that involves calculating derivations of noisy measurements. Alternative form of Kalman filter, suitable for implementation on a PLC (Programmable Logic Controller) or any other embedded system is also presented.
B&H Electrical Engineering – de Gruyter
Published: Dec 1, 2019
Keywords: Optimal estimator; Kalman filter; numerical differentiation; state feedback
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