Université Blida 1

Linear multivariable compensator design for flexible structure satellite

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dc.contributor.author Belmahdjoub, Sid Ali
dc.contributor.author Anane, Ishak; Bekhiti, Belkacem (promoteur); Azmedroub, Boussad (promoteur)
dc.date.accessioned 2021-04-04T08:36:31Z
dc.date.available 2021-04-04T08:36:31Z
dc.date.issued 2020
dc.identifier.uri http://di.univ-blida.dz:8080/jspui/handle/123456789/11037
dc.description Mémoire de Master .-Numéro de Thèse 124/2020 fr_FR
dc.description.abstract The kinematic model of a body is a system of equations that define the position in space of each particle of the body from the values of a set of variables. The time variation of these variables describes the motion of the body. After, we review the different ways to describe the rigid motion and how to express all the kinematic variables and their time derivatives that we need later to formulate the dynamics. Finally, the kinematics of the flexible body are described by adding a set of deformation functions on to the rigid body kinematics, Many multibody dynamics software are available to build such kind of models but they address the nonlinear behavior and they are too much loud to be handled at the early prototyping phase. in the present work we starts by defining the metaheuristic optimization algorithm used later in PID tuning and after that we have two linear aproche the direct state space methode with three degree of freedom and free hybrid model with six degree of freedom after that in each model we apply the diffirent control thecnique proposed, this fact leads clearly to an improvement of the pointing accuracy. finaly a comparative stady between the two aproaches. fr_FR
dc.language.iso en fr_FR
dc.publisher Université Blida 01 fr_FR
dc.subject Structures flexibles; Dynamic Model; Linear system; Pivot Joint; Modélisation multi-corps; Cantilever Hybrid Model; Decoupling Control; MIMO-PID; PSO algorithm; ACO algorithm fr_FR
dc.title Linear multivariable compensator design for flexible structure satellite fr_FR
dc.type Thesis fr_FR


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