Open to students
of all nationalities having a bachelor degree

  • mechanical
  • transport
  • electro

Unique in Europe
two years master studies

  • high level of technical studies

 

  • combined with language studies

International cooperation
of six renowned universities

  • CTU in Prague
  • HAN
  • ENSTA Bretagne

 

  • ITB Bandung
  • TU Chemnitz
  • IFP Paris

 

Double degree
from two countries

  • depending on chosen universities and specialisations

 

  • Study stay in at least 2 countries

Eight specialisations
offered in the second year of study

  • Advanced Powertrains
  • Design of Vehicles
  • Alternative Powertrains
  • Modelisation and Computation

Eight specialisations
offered in the second year of study

  • Vehicle Dynamics and Intelligent Transport Systems
  • Internal Combustion Engines
  • Powertrains
  • Engines and Fuels

Computational Fluid Dynamics

Type Compulsory
Semester winter
Contact hours 52 (2 + 2)
Number of credits 4
Type of termination Assessment + Exam
Form Lectures + exercises
Lecturers Prof. Dr. Ing. Rudolf  Žitný
Dr. Ing. Bohumil Mareš  
Anotation  

TARGET
Provide fundamentals of fluid dynamics and numerical solution of its equations

CONTENT

Introduction
From experiments to mathematical model – analytical and numerical solution. Example: one-dimensional transport equation.

Numerical solution
Finite element method, finite volume method. Numerical stability, convergence and consistency, Lax theorem.

Mathematical description of physical phenomena
Conservation of mass (including chemical kinetics), momentum and energy. Principles of solution of parabolic, elliptic and hyperbolic equations.

Heat conduction
Non-stationary heat conduction equation, boundary condition types, two- and three-dimensional problem.

Transport equation
Stationary one-dimensional case, solution of non-stationary transport equation. Solution technique: central scheme, upwind scheme, exponential scheme, combined schemes, numerical diffusion. Compressibility of gases, transonic problems.

Velocity fields
Difficulties of momentum equation solution, boundary conditions, pressure-correction methods, base and modified algorithm, application to solution.

Comments on turbulent flows
RANS, Reynolds stresses, turbulent viscosity, turbulence models, turbulent transport..

Study materials

Lecturing material and hand-outs

CTU
Czech Technical University in Prague

Address
Technicka 4
16607 Prague 6
Czech republic

Phone: +420 224 352 499
Fax: +420 224 352 500


E-mail: gabriela.achtenova@fs.cvut.cz

ITB – Institut Teknologi Bandung
Faculty of Mechanical and Aerospace Engineering

Address
Jl. Ganesa 10
40132 Bandung
Indonesia

Phone: +62-22-2504243
Fax: +62-22-2534099


E-mail: aim@ftmd.itb.ac.id

TU Chemnitz
Technische Universität Chemnitz Fakultät für Maschinenbau

Address
Reichenhainerstr. 70, A016
D-09126 Chemnitz
Deutschland (Germany)

Phone: +49 371 531 31079
Fax: +49 371 531 831079


E-mail: Christian.schmidt@mb.tu-chemnitz.de

HAN – Hogeschool van Arnhem en Nijmegen
Institut of Automotive Engineering and Management

Address
Ruitenberglaan 29
NL-6802 CC Arnhem
The Netherlands

Phone: +31 (0)6 55 20 88 19
Phone: +31 (0)26 365 82 15
Fax:


E-mail: joke.westra@han.nl

ENSTA Bretagne
Ecole Nationale Supérieure de Techniques Avancées Bretagne

Address
2, rue Francois Verny
F-29806 Brest Cedex 9
France

Phone: +33 (0)2 98 34 89 11
Fax: +33 (0)2 98 34 88 00


E-mail: yann.marco@ensta-bretagne.fr
E-mail: eliane.fonseca@ensta-bretagne.fr

CTU in Prague
Coordinator of MAE

Gabriela Achtenová
gabriela.achtenova@fs.cvut.cz

IT Bandung | Head of Mechanical
Design Research Group

Andi Isra Mahyuddin
aim@ftmd.itb.ac.id

TU Chemnitz
Coordinator of MAE

Diana Lohse
diana.lohse@mb.tu-chemnitz.de

HAN in Arnhem
Masters program manager

Kea Bouwman
Kea.Bouwman@han.nl

ENSTA Bretagne
Coordinator of MAE

Yann Marco
yann.marco@ensta-bretagne.fr