Study programme 2021-2022 | Français | ||
Fundamentals of Computer-Aided Simulation of Mechanical Systems | |||
Learning Activity |
Code | Lecturer(s) | Associate Lecturer(s) | Subsitute Lecturer(s) et other(s) | Establishment |
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I-MRDV-061 |
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Language of instruction | Language of assessment | HT(*) | HTPE(*) | HTPS(*) | HR(*) | HD(*) | Term |
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Anglais | Anglais | 12 | 12 | 0 | 0 | 0 | Q2 |
Content of Learning Activity
Mathematical tools: localization in space, vectors, homogeneous transformation matrices, rotation tensors.
Elements of a mechanical system: bodies, joints, force elements.
Kinematic analysis: degrees of freedom, configuration parameters, velocities, accelerations, kinematic matrices.
Numerical construction of equations of motion (minimal and Cartesian coordinates).
Numerical integration: ODE, DAE, accuracy, stability.
Other numerical problems: static analysis, assembly, eigen analysis
Required Learning Resources/Tools
Not applicable
Recommended Reading
Note de cours - Computer-Aided Analysis of Mechanical Systems - Olivier Verlinden
Recommended Learning Resources/Tools
Not applicable
Other Recommended Reading
Computer Aided Kinematics and Dynamics of Mechanical Systems - Vol. I: Basic Methods - E. J. Haug, Allyn & Bacon - 1989
Kinematic and Dynamic Simulation of Multibody Systems - The real-time challenge - J.G. de Jalon, E. Bayo, Springer-Verlag - 1993
Flexibe Multibody Dynamics: A Finite Element Approach - M. Géradin, A. Cardona, John Wiley & Sons - 2001
Computational Dynamics, A.A. Shabana, John Wiley&Sons, Chichester (UK), 2010 (3rd edition)
Flexible Multibody Dynamics, O. Bauchau, Springer Netherlands, 2011
Dynamics of Multibody Systems, A.A. Shabana, Cambridge University Press, 2020 (5th edition)
Mode of delivery
Type of Teaching Activity/Activities
Evaluations
The assessment methods of the Learning Activity (AA) are specified in the course description of the corresponding Educational Component (UE)