2015
DOI: 10.1016/j.actaastro.2014.10.040
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A minimum state multibody/FEM approach for modeling flexible orbiting space systems

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Cited by 25 publications
(12 citation statements)
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“…This is even more evident for the space-borne deployable structure, where the link's topologies and the joint's configurations do not change during the manoeuvres of the spacecraft. In a recent work [32], a Kanelike formulation has been adopted by the present authors to obtain a system of equations of motion, which can also be suitable for synthesizing optimal control strategies during the deploying manoeuvres of a manipulator with flexible appendages. For a better description of the Kanelike algorithm a flowchart scheme is reported in Fig.…”
Section: Mathematical Formulations For Modelling a Fully Elastic Minimentioning
confidence: 99%
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“…This is even more evident for the space-borne deployable structure, where the link's topologies and the joint's configurations do not change during the manoeuvres of the spacecraft. In a recent work [32], a Kanelike formulation has been adopted by the present authors to obtain a system of equations of motion, which can also be suitable for synthesizing optimal control strategies during the deploying manoeuvres of a manipulator with flexible appendages. For a better description of the Kanelike algorithm a flowchart scheme is reported in Fig.…”
Section: Mathematical Formulations For Modelling a Fully Elastic Minimentioning
confidence: 99%
“…[32] where all the mathematical details are reported. Suffice here to say that the equation of motion of the manipulator system can be partitioned as follows [32]: Here, € X represents the linear and angular acceleration of the base platform, € q is the vector associated to the acceleration of the arm joints and finally € η is the vector containing the second derivatives w.r.t. time of the modal shape amplitudes, and T is the transpose operator.…”
Section: Flexibility Compensation Controller: Control Torques Appliedmentioning
confidence: 99%
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“…The motion of a generic point P of the body is given by the superposition of a rigid motion plus a set of structural modes. 9 As for that, the vector representing the position of the point P in an inertial, Earthcentred, reference frame is…”
Section: Kinematicsmentioning
confidence: 99%
“…11,12 The flexible structures can lead to the structural deformation and elastic oscillation, and reduce the dynamic performance of the system. 13,14…”
Section: Introductionmentioning
confidence: 99%