Hover flight control of helicopter using optimal control theory

This paper represents the optimal control theory and its application to the full scale helicopters. Generally the control of a helicopter is a hard task, because its system is very nonlinear, coupled and sensitive to the control inputs and external disturbances which might destabilize the system. As...

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Main Authors: Ahmed ABOULFTOUH, Gamal EL-BAYOUMI, Mohamed MADBOULI
Format: Article
Language:English
Published: National Institute for Aerospace Research “Elie Carafoli” - INCAS 2015-09-01
Series:INCAS Bulletin
Subjects:
Online Access:http://bulletin.incas.ro/files/aboulftouh_elbayoumi_madbouli_vol_7_iss_3.pdf
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spelling doaj-f1d9d43a38af44ad9763f1ab64f930792020-11-24T23:11:37ZengNational Institute for Aerospace Research “Elie Carafoli” - INCASINCAS Bulletin2066-82012247-45282015-09-0173112410.13111/2066-8201.2015.7.3.2Hover flight control of helicopter using optimal control theoryAhmed ABOULFTOUH0Gamal EL-BAYOUMI1Mohamed MADBOULI2Aeronautical Engineering Department, Engineering College, Cairo University Giza State, Egypt a7med_aboelftouh@yahoo.com*Aeronautical Engineering Department, Engineering College, Cairo University Giza State, Egypt, gelbayoumi@cu.edu.egAeronautical Engineering Department, Engineering College, Cairo University Giza State, Egypt, dr_madbouli@hotmil.comThis paper represents the optimal control theory and its application to the full scale helicopters. Generally the control of a helicopter is a hard task, because its system is very nonlinear, coupled and sensitive to the control inputs and external disturbances which might destabilize the system. As a result of these instabilities, it is essential to use a control process that helps to improve the systems performance, confirming stability and robustness. The main objective of this part is to develop a control system design technique using Linear Quadratic Regulator (LQR) to stabilize the helicopter near hover flight. In order to achieve this objective, firstly, the nonlinear model of the helicopter is linearized using small disturbance theory. The linear optimal control theory is applied to the linearized state space model of the helicopter to design the LQR controller. To clarify robustness of the controller, the effects of external wind gusts and mass change are taken into concern. Wind gusts are taken as disturbances in all directions which are simulated as a sine wave. Many simulations were made to validate and verify the response of the linear controller of the helicopter. The results show that the use of an optimal control process as LQR is a good solution for MIMO helicopter system, achieving a good stabilization and refining the final behavior of the helicopter and handling the external wind gusts disturbances as shown in the different simulations.http://bulletin.incas.ro/files/aboulftouh_elbayoumi_madbouli_vol_7_iss_3.pdfhelicopterstate space modelfull state feedbacklinear quadratic regulatorwind gustrobust control.
collection DOAJ
language English
format Article
sources DOAJ
author Ahmed ABOULFTOUH
Gamal EL-BAYOUMI
Mohamed MADBOULI
spellingShingle Ahmed ABOULFTOUH
Gamal EL-BAYOUMI
Mohamed MADBOULI
Hover flight control of helicopter using optimal control theory
INCAS Bulletin
helicopter
state space model
full state feedback
linear quadratic regulator
wind gust
robust control.
author_facet Ahmed ABOULFTOUH
Gamal EL-BAYOUMI
Mohamed MADBOULI
author_sort Ahmed ABOULFTOUH
title Hover flight control of helicopter using optimal control theory
title_short Hover flight control of helicopter using optimal control theory
title_full Hover flight control of helicopter using optimal control theory
title_fullStr Hover flight control of helicopter using optimal control theory
title_full_unstemmed Hover flight control of helicopter using optimal control theory
title_sort hover flight control of helicopter using optimal control theory
publisher National Institute for Aerospace Research “Elie Carafoli” - INCAS
series INCAS Bulletin
issn 2066-8201
2247-4528
publishDate 2015-09-01
description This paper represents the optimal control theory and its application to the full scale helicopters. Generally the control of a helicopter is a hard task, because its system is very nonlinear, coupled and sensitive to the control inputs and external disturbances which might destabilize the system. As a result of these instabilities, it is essential to use a control process that helps to improve the systems performance, confirming stability and robustness. The main objective of this part is to develop a control system design technique using Linear Quadratic Regulator (LQR) to stabilize the helicopter near hover flight. In order to achieve this objective, firstly, the nonlinear model of the helicopter is linearized using small disturbance theory. The linear optimal control theory is applied to the linearized state space model of the helicopter to design the LQR controller. To clarify robustness of the controller, the effects of external wind gusts and mass change are taken into concern. Wind gusts are taken as disturbances in all directions which are simulated as a sine wave. Many simulations were made to validate and verify the response of the linear controller of the helicopter. The results show that the use of an optimal control process as LQR is a good solution for MIMO helicopter system, achieving a good stabilization and refining the final behavior of the helicopter and handling the external wind gusts disturbances as shown in the different simulations.
topic helicopter
state space model
full state feedback
linear quadratic regulator
wind gust
robust control.
url http://bulletin.incas.ro/files/aboulftouh_elbayoumi_madbouli_vol_7_iss_3.pdf
work_keys_str_mv AT ahmedaboulftouh hoverflightcontrolofhelicopterusingoptimalcontroltheory
AT gamalelbayoumi hoverflightcontrolofhelicopterusingoptimalcontroltheory
AT mohamedmadbouli hoverflightcontrolofhelicopterusingoptimalcontroltheory
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