The School's curricula

Curriculum in Pure Mathematics

The curriculum deals with one or more of the following scientific research areas:

• Calculus of Variations
• Nonlinear Partial Differential Equations
• Analytic and Algebraic Geometry
• Mathematical Physics and Dynamical Systems
• Stochastic Processes
• Mathematical Logic
• Groups and Lie Algebra Theory
• Convex Analysis and History of Mathematics

Curriculum in Mathematical Modelling and Scientific Computing (MAMOSC)

The curriculum deals with the following scientific research areas:

• Biomathematics and Population Dynamics
• Stochastic Processes
• Numerical Methods for Partial Differential Equations.

Curriculum in Mathematics Education and Communication

This curriculum  transversally deals with the following scientific research areas:

• Mathematical Education: mathematical learning and cognitive processes; school curricula, reference systems and standards; tests' methodology and evaluation techniques of the mathematical knowledge.
• Mathematics' Communication: programs and strategies; planning, implementation, experimentation, and evaluation of materials and of techniques for Mathematics' Communication.

Curriculum "Algebraic Coding Theory and Cryptography: algebraic and geometric methods"

This curriculum aims at fostering research in the mathematical methods underpinning algebraic coding theory and cryptography, in particular:

• Algebraic methods: linear algebra, commutative algebra, computational algebra, Groebner bases, numerical fields, group theory;
• Geometric methods: algebraic geometry over finite fields, elliptic curves.

The research problems range from purely theoretical classifications to industrial applications, the latter complemented by internships within leading companies.