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Stabilitätstheorie

BV430005Areas of Specialization3 ECTSEnglishwinter semesterLehrstuhl für Baumechanik (Prof. Müller)
AI-edited module sheet. Based on the TUMonline module description, edited for readability.Original in TUMonline

What it is about

You will learn local and global failure mechanisms of structures and understand the underlying differential equations. Based on examples (e.g., cantilever beams) you will derive analytical solutions and learn numerical methods (finite element method) to analyze stability problems.

What you will be able to do

  • Analyze mechanical fundamentals of stability failure
  • Understand the differential equations of stability problems
  • Derive analytical solutions for selected problems
  • Apply numerical solution with the finite element method
  • Assess the stability behavior of structures using mechanical models

What the module consists of

  • LehrvideosConveying the fundamentals and concepts at your own pace
  • ÜbungsveranstaltungenSupport in applying the content to problems
  • ArbeitsblätterDeepening and practice through calculation tasks
  • Finite-Elemente-GegenrechnungValidation of worksheet results and insight into practice

Teaching method

  • Lehrvideos über MoodleEnable individual learning of the complex content
  • Übungen (Präsenz)Application of concepts learned from the videos to tasks
  • Rechenaufgaben / ArbeitsblätterDeepening and training of the covered material
  • Computergestützte Gegenrechnung mit kommerzieller FEM-SoftwareValidation of results and practical relevance

Dates

LectureStability of Structures - Übung

  • Tue08:00–09:30N 1070 ZG, Lothar-Rohde-Hörsaal (0101.Z1.070)
    14× · 13.10.–02.02.
    • 13.10.
    • 20.10.
    • 27.10.
    • 03.11.
    • 10.11.
    • 17.11.
    • 24.11.
    • 01.12.
    • 08.12.
    • 22.12.
    • 12.01.
    • 19.01.
    • 26.01.
    • 02.02.

LectureStability of Structures - Vorlesung

  • Mon15:00–16:30Online: Videokonferenz
    17× · 12.10.–01.02.
    • 12.10.
    • 19.10.
    • 26.10.
    • 02.11.
    • 09.11.
    • 16.11.
    • 23.11.
    • 30.11.
    • 07.12.
    • 14.12.
    • 21.12.
    • 28.12.
    • 04.01.
    • 11.01.
    • 18.01.
    • 25.01.
    • 01.02.

From the current semester, not binding.

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Official page in TUMonline · Details are not binding.