Course Description

-> Prerequisite Form to be filled by the applicants - Click here to download  

- To be admitted at ULiège (Liege) - Master 1:

Existing background in the following fields are expected. The mentionned lectures are only given as exemples. Your lectures may have different names and content.

• Fundamental branches:

o Mathematics and Numerical Analysis

o Physics, Thermodynamics

• Solid mechanics, 5 credits (or equivalent) (see (*) )

https://www.programmes.uliege.be/cocoon/en/cours/MECA0012-6.html 

• Strength of materials, 5 credits (or equivalent) (see (**) )

https://www.programmes.uliege.be/cocoon/en/cours/MECA0001-2.html 

• Fluid mechanics, 5 cr, (or equivalent) (see (***) )

https://www.programmes.uliege.be/cocoon/en/cours/MECA0025-3.html 

• Heat transfer, 5 credits (or equivalent)

https://www.programmes.uliege.be/cocoon/en/cours/MECA0445-2.html

• Dynamics of mechanical systems, 5 credits (or equivalent)

https://www.programmes.uliege.be/cocoon/en/cours/MECA0155-2.html

• Experience in programming, Finite Element Method, Programing code and CAD

- Programming (coding), using for instance MATLAB, C++, Python, …
- Finite Element Method : appreciated but not mandatory
- CAD tool is highly relevant (but not mandatory)

- To be admitted in URO (Rostock) - Master 2: You need to have completed 18 ECTS of Mechanics, 18 ECTS of Mathematics, 12 ECTS of fluid mechanics, 6 ECTS of Measurement Technology / Control Engineering (or equivalent lectures).

- To be admitted in ECN (Nantes) - Master 2: Candidates need to have completed lectures in Mathematics and Fluid Mechanics, which is verified through the admission procedure to enter at Master 1 at ULiège.

- To be admitted at UPM (Spain) - Master 2: Candidates need to have succeeded the Master M1 at ULiège

(*) Solid mechanics

https://www.programmes.uliege.be/cocoon/en/cours/MECA0012-6.html

Overview and structure of the course

• General equilibrium principles (identification of all external efforts acting on the studied body, concept of the cut and identification of the internal forces acting on both sides of the cut)
• Notions of stresses and of plasticity surfaces (Mohr circle in in-plane stress field)
• Material properties: link between the stresses and the deformations
• Beam definition
• Calculation of internal forces in a structure constituted of beams (MNT diagrams)
• Calculation of internal forces in a truss
• Study of the different internal forces in a beam section - how to pass from forces to stresses (tension, compression, bending, torsion, shear, combined loading)
• Deflections in structures made of beams
• Concept of second order analysis and notions of elastic buckling of beams in compression

(**) Mechanics of materials

https://www.programmes.uliege.be/cocoon/en/cours/MECA0001-2.html

General overview:

This course provides the basic knowledge in Solid Mechanics: concept of stress tensor, strain tensor, material's constitutive law, Hooke's law, deformation energy and link with thermodynamics, virtual work principle and energy theorems, isotropic linear elasticity theory. These concepts are then applied to various practical cases: thick tubes under pressure, pressurized sphere, force on an infinite medium, contact between two elastic solids, torsion of prismatic solids, tensile and bending of prismatic solids, corner shaped solids, stress concentration...

The topics of the course are: * Introduction to tensorial calculus and index notation. Application to the statics: stress tensor, balance equations... * Kinematics: strain in 1D, rigid body motion, tensoriel definition, F=RU, Saint-Venant compatibility equations * Virtual work principle + energy theorems (Engesser, Castigliano...) * 3D Hooke's law, material mechanical properties, additivity rule, strain energy, uniqueness of the solution * Fundamental equations of linear elasticity (Navier's equations) * 3D elastic problems: pressurized tubes, pressurized sphere, Boussinesq's problem, Hertz contact problem * Torsion of general prismatic solid: warping of the sections... * 2D elastic problems: applications in cartesian coordinates (tensile and bending of prismatic solids) * 2D elastic problems: applications in polar coordinates (bending of a curved beam, corner shaped solids, plate with a hole, stress concentration) * Fatigue: introduction to the concept of fatigue, origin of fatigue failure, Wöhler curves, number of cycle to failure, endurance limit.

(***) Fluid mechanics

https://www.programmes.uliege.be/cocoon/en/cours/MECA0025-3.html

Course contents :

The course provides a rigorous and systematic presentation of the basic concepts and classical mathematical models used in various fields of application of Newtonian fluid mechanics. These models, and their simplified versions, are used to better understand the underlying physical processes.
The following topics are addressed:

• Kinematics of fluid flows.
• Budget equations (local and integral forms) and associated boundary conditions. Newtonian fluid and Navier-Stokes equations.
• Vorticity dynamics and potential flow.
• Similitude theory and flow regimes.
• Introduction to gas dynamics : rule of forbidden signals in supersonic flows, shock waves.
• Turbulence : characterization, RANS simulations, Taylor theory of turbulent dispersion.
• Gravity waves, capillarity waves, internal waves

Learning outcomes of the course :
At the end of the course, the student will master the basic concept of Newtonian fluid dynamics. He/She will be able to use both the tensor and indicial formalism to design mathematical models of most large scale and small scale flows. In particular, he/she will be able to make the link between the physical processes and their mathematical parameterization and to justify the main assumptions.
He/She will be able to write down budget equations, understand the processes responsible for the transport of information and energy in fluids, use integral forms of the Navier-Stokes equation to describe simple flows. He/She will also be able to rely on a simplified 1D model to describe shock waves in a nozzle.
Through the group project, the course contributes to the development of soft skills like self-study, collaborative work and reporting.

Typical BACHELOR DEGREE AT ULiège - option Mechanics

Prerequisite form to be completed by the applicant click here

Degree Awarded: A double master degree from University of Liege (EMSHIP coordinator, Belgium) and URO (Germany), ECN (France) or UPM (Spain):

Master Program in Naval Architecture – Advanced Design of Ships and Offshore Structures
(Master studies- 120 credits)

M120 is the new EMSHIP+ master program (see Offical EMSHIP Programme - Uliege web site)

It is a 2-years master degree (awarded by a double degree issued by 2 EMSHIP universities; i.e. from University of Liege (EMSHIP coordinator, Belgium) and from URO (Germany), ECN (France) or UPM (Spain). The awarded degrees are:

The EMSHIP master mobility scheme includes 4 semesters in 2 or 3 different countries and cultures. 

Semesters 1 and 2 (1st year): Univ. of Liege (ULiège), Belgium – 60 credits

University of Liege (ULiège) – Master in Mechanical Engineering - specialization in Advanced Design of Ships and Offshore Structures

• Lectures in Mechanics
• Lectures in Ship Technology, Ship Structure, Ship Hydrodynamics and Ship Design

Semesters 3 and 4 (2nd year): in France (ECN), Germany (URO), Spain (UPM) – 60 Credits

Students must express their preferences for the second year by ranking the 3 following topics :

• Ship & Marine Hydrodynamics (ECN)
• Ship Technology & Ocean Engineering (URO)
• Advanced Ship Design and Offshore Renewable Energies (UPM)

The final decision about the location of the second year will be based on the student wishes and if necessary on the ranking (established during the first year at ULiège).

The EMSHIP master study also includes a Master thesis and an Internship, which can be performed at a 3rd EMSHIP partner university (3rd mobility), such as:

• Galati (UGAL, Romania) Manoeuvring and Propulsion.
• Nantes (ICAM, France) Composites materials & Design of Offshore wind turbines,
• Newcastle (SOLENT, UK) Sailing and Pleasure Yachts.

or with an Top World University, EMSHIP associate partner, such as:

• University of Michigan (UoM, NAME, USA)
• University of Osaka (NAOE, Japan)
• Federal University of Rio de Janairo (UFRJ, Brazil)
• University of New South Wales (UNSW, Australia)
• Pusan University (PNU, Korea)
• Istanbul Technical University (ITU, Turkey)
• University of GENOA (UNIGE, Italy)

In addition, “EMSHIP” includes other partner universities from various parts of the world, such as:

• University of Sciences and Technology of Oran (USTO, Algeria)

All these universities/partners have an advisory role and assist in the recruitment and assessment of candidates.

Finally the European Association of Universities in Marine Technology (WEGEMT) assists the consortium in the management and dissemination of information to potential candidates. 

Industrial Strategic Advisory Board (SAB)

An Industrial Strategic Advisory Board (SAB), composed of key European industrial partners, provide internships and opportunities of recruitment after the graduation.

Tuition fees (see “Scholarship and TF”)

Contact:  Prof. Philippe RIGO, University of Liege

To apply for EMship Master you need to create an account and password in the “Application”