Due to corona virus precautionary measures all activities within NMTFDI:
• lecture (Monday: 14:15-15:45 o’clock)
• tutorial (Wensday: 14:15-15:45 o’clock)
• practical (Monday: 10:00-11:30 o’clock)
will take place online via Zoom or video files until further notice.

Further details will be given during the first lecture on 02.11.2020 (14:15-15:45 o’clock).
This lecture will be organized via Zoom. Please establish your own FAU account, see for example:
https://www.rrze.fau.de/medien-entwicklung/digitales-arbeiten/zoom/ https://fau.zoom.us/

Further information (especially: Link to the first Zoom lecture) and documents will be provided via the StudOn page of the NMTFDI lecture:
https://www.studon.fau.de/crs3372771.html

Please sign up as soon as possible to make sure that all updates will reach you:
https://www.studon.fau.de/crs3372771_join.html
Use NMTFD-is-fun to get access.

• Governing equations and models in fluid mechanics

• Steady problems: the Finite-Difference Method (FDM)

• Unsteady problems: methods of time integration

• Advection-diffusion problems

• The Finite-Volume Method

• Solution of the incompressible Navier-Stokes equations

• Grids and their properties

• Boundary conditions
  

The students who successfully take this module should:

• understand the physical meaning and mathematical character of the terms in advection-diffusion equations and the Navier-Stokes equations

• assess under what circumstances some terms in these equations can be negelcted

• formulate a FDM for the solution of unsteady transport equations

• asess the convergence, consistency and stability of a FDM

• formulate a FVM for the solution of unsteady transport equations

• know how to solve the Navier-Stokes equation with the FVM

• implmement programs in matlab/octave to simulate fluid flow

• assess the quality and validity of a fluid flow simulation

• work in team and write a report describing the results and significance of a simulation

• know the different types of grids and when to use them

• J.H. Ferziger, M. Peric, Computational Methods for Fluid Dynamics, Spinger, 2008

• R.J. Leveque, Finite Difference Methods for Ordinary and Partial Differential Equations, SIAM, 2007

Title:

Numerical Fluid Mechanics

PR ([online]):Numerische Methoden der Thermofluiddynamik - Praktikum

Dozentinnen/Dozenten: Dr.-Ing. Manuel Münsch, Suharto Saha, M. Sc.
Zeit: Mo 10:00 - 12:00

UE ([online]):Numerische Methoden der Thermofluiddynamik - Übung

Dozentinnen/Dozenten: Dr.-Ing. Manuel Münsch, Simon Wagner, M. Sc.
Zeit: Mi 14:15 - 15:45, 02.224 Cauerstr.9