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Numerische Methoden für Erhaltungsgleichungen

MW2337Applications in Computational Science and Engineering - Elective Modules3 ECTSEnglishwinter semesterLehrstuhl für Aerodynamik und Strömungsmechanik (Prof. Adams)
AI-edited module sheet. Based on the TUMonline module description, edited for readability.Original in TUMonline

What it is about

You will learn the derivation and numerical solution of conservation equations for conservative quantities. In the module you will treat scalar and coupled systems, handling discontinuities as well as Riemann problems, and you will apply conservative numerical methods such as the Godunov method as well as higher-order, stable methods.

What you will be able to do

  • Derive conservation equations for conservative quantities
  • Handling discontinuous solutions of conservation equations
  • Treatment of systems of conservation equations
  • Solution of the Riemann problem
  • Conservative numerical solution of nonlinear conservation equations (Godunov method)
  • Application of higher-accuracy and stability methods

What the module consists of

  • VorlesungLecturing presentation with tablet PC and projector; conveyance of theory and derivations
  • HausaufgabenDeepening and illustration of important relationships and derivation steps

Teaching method

  • Multimedial gestützter Frontalunterrichtfor illustrating theory and derivations using tablet PC and projector
  • Hausaufgabenfor deepening and practice of the content and derivations

Dates

LectureNumerische Methoden für Erhaltungsgleichungen (MW2337)

  • Thu14:00–15:300001, ZEI-Seminarraum (5414.EG.001)
    14× · 15.10.–04.02.
    • 15.10.
    • 22.10.
    • 29.10.
    • 05.11.
    • 12.11.
    • 19.11.
    • 26.11.
    • 10.12.
    • 17.12.
    • 07.01.
    • 14.01.
    • 21.01.
    • 28.01.
    • 04.02.

ExerciseÜbung zu Numerische Methoden für Erhaltungsgleichungen (MW2337)

  • Thu15:30–16:150001, ZEI-Seminarraum (5414.EG.001)
    14× · 15.10.–04.02.
    • 15.10.
    • 22.10.
    • 29.10.
    • 05.11.
    • 12.11.
    • 19.11.
    • 26.11.
    • 10.12.
    • 17.12.
    • 07.01.
    • 14.01.
    • 21.01.
    • 28.01.
    • 04.02.

From the current semester, not binding.

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Official page in TUMonline · Details are not binding.