Applied Mathematics

This master's program encompasses three main areas: functional and numerical analysis, optimization (mathematical optimization), and probability and statistics.

Here, students acquire fundamental concepts in advanced mathematics that are essential for preparing for a PhD.

This master's program offers high-level training in mathematics, focusing on the modeling and simulation of complex phenomena, the analysis and computation of large systems arising from physics and engineering sciences, as well as the analysis and simulation of randomness.

The program aims to enable students to acquire:

• In-depth knowledge in the field of applied mathematics.

• Algorithmic thinking and proficiency in computational tools, allowing them to conduct numerical simulations or propose mathematical conjectures on certain problems.

• Analytical tools for studying mathematical models derived from various research fields.

• The knowledge and skills necessary to initiate research in one of the areas of applied mathematics.