Performance evaluation of linear quadratic regulator and linear quadratic Gaussian controllers on quadrotor platform

The purpose of this article is to evaluate the performances of the three different controllers such as Linear Quadratic Regulator (LQR), 1-DOF (Degree of Freedom) Linear Quadratic Gaussian (LQG) and 2-DOF LQG based on Quadrotor trajectory tracking and control effort. The basic algorithm of these th...

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Bibliographic Details
Main Authors: Islam, Maidul, Okasha, Mohamed Elsayed Aly Abd Elaziz, Sulaeman, Erwin, Fatai, S, Legowo, Ari
Format: Article
Language:English
English
Published: Blue Eyes Intelligence Engineering & Sciences Publication 2019
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Online Access:http://irep.iium.edu.my/74027/7/74027%20Performance%20evaluation%20of%20linear%20quadratic.pdf
http://irep.iium.edu.my/74027/8/74027%20Performance%20evaluation%20of%20linear%20quadratic%20SCOPUS.pdf
http://irep.iium.edu.my/74027/
https://www.ijrte.org/wp-content/uploads/papers/v7i6s/F02380376S19.pdf
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Summary:The purpose of this article is to evaluate the performances of the three different controllers such as Linear Quadratic Regulator (LQR), 1-DOF (Degree of Freedom) Linear Quadratic Gaussian (LQG) and 2-DOF LQG based on Quadrotor trajectory tracking and control effort. The basic algorithm of these three controllers are almost same but arrangement of some additional features, such as integral part and Kalman filter in the 1-DOF and 2-DOF LQG, make these two LQG controllers more robust comparing to LQR. Circular and Helical trajectories have been adopted in order to investigate the performances of the controllers in MATLAB/Simulink environment. Remarkably the 2-DOF LQG ensures its highly robust performance when system was considered under uncertainties. In order to investigate the tracking performance of the controllers, Root Mean Square Error (RMSE) method is adopted. The 2-DOF LQG significantly ensures that the error is less than 5% RMSE and maintains stable control input continuously.