The benefits of a Masters extend beyond improving your earning potential. They can provide you with personal and professional skills to accelerate your development. They are also an opportunity to differentiate yourself from your peers, many of whom will have similar A-level and undergraduate qualifications.
A Master of Science degree in Maritime Engineering will allow graduates to make decisions regarding engineering problems in the realm of maritime and ocean engineering. It will give students the knowledge of the main principles and method applications of the ocean engineering field.
France is currently among the 20 best performing countries in terms of the economy due to their excellent results-oriented higher education learning. Most of the courses at universities are offered in the French language. France has 60 public and 100 private universities.
Nantes is located on the Loire River in the West France. With a headcount of more than 550,000 residents, the city is the 6th largest in France. It has several areas of leisure and hosts several annual festivals. Nantes has 2 universities and numerous of colleges around the city.
Request Information Master's Degrees in Ocean Engineering in Nantes in France 2017
Two of the top French Technical Universities have teamed up to offer you a unique opportunity to learn naval engineering and become an engineer experienced in ship operation. [+]
The aim of this program is to give students and advanced training on typical problems of hydrodynamics applied to ocean and offshore engineering: ship resistance, seakeeping, water waves and marine environment. Physical, modelling and numerical aspects are studied. [+]
The Master in Hydrodynamics and Ocean engineering
This Master is internationally recognized and accredited by the French Ministry of Higher Education.
The quality of the courses has been recognized within the prestigious Erasmus Mundus framework of the European commission through the EMship Master.
A large part of the training is dedicated to practical use of softwares to solve problems defined above a large variety of numerical methods: boundary elements or spectral methods under potential flow theory, finite-difference or finite-volume techniques in solvers for viscous flows, Smooth Particles Hydrodynamics (SPH).
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