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Methode der Finiten Elemente II (MB-154)

Introduction To Finite Element Method II (MMT 5-2)

Announcements

The course will start Tuesday, April 05, 2022. As of now, the plan is to hold the course in the form of face-to-face classes (of course depending on the further development of the Covid-19 pandemic and the resulting regulations and laws).

All materials and further information will be provided in this Moodle course on the Moodle platform of TU Dortmund University. In order to obtain the password for the course, please send an e-mail with the subject "Registration FEM2" to using your TU Dortmund Unimail-Account (only ...@tu-dortmund.de, not ...@udo.edu). Additionally the credentials for the Moodle course will be handed out in the first lecture.

 


Contents

Nowadays, the Finite Element Method (FEM) represents one of most widespread simulation methods in modern engineering sciences. The concept of the FEM consists of a numerical procedure for the approximate solution of linear and non-linear (initial) boundary value problems which are typically represented by partial differential equations. This course is based on the course Finite Element Methods I and elaborates further aspects and applications of the Finite Element Method.

The lectures focus on the following subjects:

  • Nonlinear elasticity (at small strains)
  • Elastoplasticity
  • Selected topics

In the exercises, the focus is placed on:

  • Applications of the lecture's content
  • Programming in Python

 


Schedule

 

Semester

Lecturer

Time slots

Location

First date

SS

2022

Prof. Dr.-Ing. Jörn Mosler

Tuesdays, 11:45-13:15

Thursdays, 12:15-13:45

MB I - R 165

MB I - R 163
(CIP-Pool)

05.04.2022

All materials and information are provided in the Moodle course.

 


Literature

The literature can be accessed free of charge from within the VPN of TU Dortmund.

 


Equivalence

This course corresponds to Bachelor module MB-154 according to PO2019/2020 and to module 5-2 according to the MMT module description. In older MB-POs it is part of module 18/1. In case of more detailed questions of equivalence please contact the Studienkoordination.