This work presents an approach for satellite control systems incorporating the flexibility of components and their vibrations during maneuvers. The structures that are not considered rigid bodies are modelled by finite elements as to determine their first natural modes. These results are applied to approximate the complete system in the Assumed Modes Method and to derive the equations of motion through the Lagrangian mechanics.

This work presents an approach for satellite control systems incorporating the flexibility of components and their vibrations during maneuvers. The structures that are not considered rigid bodies are modelled by finite elements as to determine their first natural modes. These results are applied to approximate the complete system in the Assumed Modes Method and to derive the equations of motion through the Lagrangian mechanics.

Equations of motion and passive vibration control for flexible satellites

MEYER de OREY GAIVÃO, LUIS FELIPE
2018/2019

Abstract

This work presents an approach for satellite control systems incorporating the flexibility of components and their vibrations during maneuvers. The structures that are not considered rigid bodies are modelled by finite elements as to determine their first natural modes. These results are applied to approximate the complete system in the Assumed Modes Method and to derive the equations of motion through the Lagrangian mechanics.
ING - Scuola di Ingegneria Industriale e dell'Informazione
6-giu-2020
2018/2019
This work presents an approach for satellite control systems incorporating the flexibility of components and their vibrations during maneuvers. The structures that are not considered rigid bodies are modelled by finite elements as to determine their first natural modes. These results are applied to approximate the complete system in the Assumed Modes Method and to derive the equations of motion through the Lagrangian mechanics.
Tesi di laurea Magistrale
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10589/154428