Module Handbook

  • Dynamischer Default-Fachbereich geändert auf MAT

Module MAT-81-26-M-7

Computational Flexible Multibody Dynamics (M, 9.0 LP)

Module Identification

Module Number Module Name CP (Effort)
MAT-81-26-M-7 Computational Flexible Multibody Dynamics 9.0 CP (270 h)

Basedata

CP, Effort 9.0 CP = 270 h
Position of the semester 1 Sem. irreg.
Level [7] Master (Advanced)
Language [EN] English
Module Manager
Lecturers
+ further Lecturers of the department Mathematics
Area of study [MAT-TEMA] Industrial Mathematics
Reference course of study [MAT-88.105-SG] M.Sc. Mathematics
Livecycle-State [NORM] Active

Courses

Type/SWS Course Number Title Choice in
Module-Part
Presence-Time /
Self-Study
SL SL is
required for exa.
PL CP Sem.
4V MAT-81-26-K-7
Computational Flexible Multibody Dynamics
P 56 h 214 h - - PL1 9.0 irreg.
  • About [MAT-81-26-K-7]: Title: "Computational Flexible Multibody Dynamics"; Presence-Time: 56 h; Self-Study: 214 h

Examination achievement PL1

  • Form of examination: oral examination (20-30 Min.)
  • Examination Frequency: each semester
  • Examination number: 86159 ("Computational Flexible Multibody Dynamics")

Evaluation of grades

The grade of the module examination is also the module grade.


Contents

  • modeling multibody dynamics,
  • elastic body and floating frame of reference,
  • spatial discretisation with Galerkin projection,
  • rigid mechanical system,
  • implicit time integration.

Competencies / intended learning achievements

Upon successful completion of this module, the students know and understand the fundamental concepts for modeling and numerical analysis of flexible multibody dynamics. They are able to name the essential propositions of the lecture as well as to classify and to explain the connections. They understand the proofs presented in the lecture and are able to comprehend and explain them. In particular, they are able to outline the conditions and assumptions that are necessary for the validity of the statements.

By completing the given exercises (integrated into the lecture), the students have developed a skilled, precise and independent handling of the terms, propositions and techniques taught in the lecture. In addition, they have learnt how to apply these techniques to new problems, to analyze them, and to develop solution strategies.

Literature

  • E. Eich-Soellner, C. Führer: Numerical Methods in Multibody Dynamics,
  • B. Simeon: Computational Flexible Multibody Dynamics.

References to Module / Module Number [MAT-81-26-M-7]

Module-Pool Name
[MAT-8x-MPOOL-7] Specialisation Modelling and Scientific Computing (M.Sc.)
[MAT-AM-MPOOL-7] Applied Mathematics (Advanced Modules M.Sc.)