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Numerische Methoden der Kontinuumsmechanik 1

last update: 2021-10-03

[ Lecture ]  [ Tutorial ]  [ Exercises ]   [ Transparencies ]  [ Lecture Notes ]   [ Additional Literature ]   [ Software ]  [ Links ]  [ General ]   [ Home ]
Lecture
Lecture up

(CourseId 327.005, 2 hours per week, Semester 6)

Lecturer: O.Univ.-Prof. Dr. Ulrich Langer

Time and room:

Wed, Mar 7, 200708:30 - 10:00 Room: T 111Lecture 1
Fri, Mar 9, 200708:30 - 09:15 Room: T 1010Lecture 2
Wed, Mar 14, 200708:30 - 10:00 Room: T 111Lecture 3
Wed, Mar 21, 200708:30 - 10:00 Room: T 111Lecture 4
Wed, Mar 28, 200708:30 - 10:00 Room: T 111Lecture 5
Easter Break
Wed, Apr 18, 200708:30 - 10:00 Room: T 111Lecture 6
Wed, Apr 25, 200708:30 - 10:00 Room: T 111Lecture 7
Wed, May 2, 200708:30 - 10:00 Room: T 111Lecture 8
Wed, May 9, 200708:30 - 10:00 Room: T 111Lecture 9
Tue, May 15, 200710:15 - 11:45 Room: T 212Lecture 10
Wed, May 16, 200708:30 - 10:00 Room: T 111Lecture 11
Wed, May 30, 2007cancelled!
Tue, June 12, 200710:15 - 11:45 Room: HS 14Lecture 12
Wed, June 13, 200708:30 - 10:00 Room: T 111Lecture 13
Tue, June 19, 200710:15 - 11:45 Room: T 212Lecture 14
Wed, June 20, 200708:30 - 10:00 Room: T 111Lecture 15
Wed, June 27, 200708:30 - 10:00 Room: T 111Lecture 16

Lecturer: O.Univ.-Prof. Dr. Ulrich Langer

Tutorial
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(CourseId 327.006, 1 hour per week, Semester 6)

Tutorials held by: DI Clemens Pechstein

Time and room:

The tutorial did not take place (only a few registrations)

Transparencies
Transparencies up

You can find the latest transparencies on the webpage of the summer term 2008.

Lecture Notes
Basic Lecture Notes up
  1. Langer U.: Numerische Festkörpermechanik (Computational Mechanics), JKU, Linz 1997. Postscript-File
  2. Zulehner W.: Lecture Notes for the Course Numerical Methods for Continuum Mechanics 1, JKU, Linz 2006.
Additional Literature
Additional Literature up
  1. Braess D.: Finite Elemente: Theorie, schnelle Löser und Anwendungen in der Elastizitätstheorie. Springer Lehrbuch, Berlin, Heidelberg 1997, see also Braess' homepage
  2. Braess D.: Finite Elements: Theory, Fast Solvers and Applications in Solid Mechanics. Cambridge University Press, Cambridge, 1997, 2001, 2007. (= english version of [1])
  3. Brezzi F., Fortin M.: Mixed and Hybrid Finite Element Methods. Springer Series in Computational Mathematics, Vol. 15, Springer-Verlag, New York 1991.
Software
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Links
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General
General Information up
Previous Knowledge: Is required for: Objective:

Get knowledge of analysis tools and of numerical methods for mechanical problems

Contents:
  1. Introduction
  2. Analysis and numerics of mixed boundary value problems
  3. Modelling, analysis and numerics of linear elasticity problems
  4. Structural mechanics
Additional Information: Examinations:

Lecture: oral
Tutorial: The mark of the tutorial consists of the assessment of the individual exercises and the presentations on the blackboard.