General Data | ||||
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Academic program | Incoming Exchange Student Courses | :
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Type d'EC | Classes (LIIEXP06EVibrat) | |||
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Status :
Obligatoire |
Period :
Semester 6_SupplyChain |
Education language :
English |
Learning Outcomes |
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- Recall the method of modal analysis for multi-body systems - Apply modal analysis for one or two degrees of freedom system - Plot and understand a frequency response diagram for a mechanical system - Combine analytical methods and a numerical approach to solve study the vibration of a system - Check consistency of a vibration analysis applied to an industrial case |
Content |
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The course resumes the basics of vibration analysis. At first the vibration analysis and its matrix formalism is presented and applied at two degrees of freedom systems. Then, damping and vibration isolation is presented. Exercises are done after each notion to put into practice formula and method introduced in the course. |
Pre-requisites / co-requisites |
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Before taking this course, students should be able to - Derive a polynomial function of degree n, trigonometric functions and composite functions - Integrate a polynomial function of degree n, trigonometric functions and composite functions - Calculate a scalar and vector product in three dimensions - Project a three-dimensional vector - Apply Newton's law of motion for a rigid body and a system of rigid bodies - Invert a matrix of dimension 2 or higher - Multiply matrices of dimension 2 or higher |
Bibliography |
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- Pierre Agati, Yves Brémont et Gérard Delville (2003). Mécanique du Solide - Application industrielle 2° éditions : Dunod 302 p. - Serge Viala (2021) Expertise vibratoire – Course material – ECAM LaSalle. - Renaud Bertoni (2022) Vibrations – Course material – ECAM LaSalle. - Luc Gaudiller (2013) Dynamique des solides indéformables - Cours et exercices. INSA Lyon |