Functional Analysis

Explore the programs and courses offered by Functional Analysis

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Program Overview

The student must acquire theoretical knowledge and master techniques that allow him to solve problems in pure and applied mathematics, from modeling to numerical simulations, using functional analysis tools, the theory of ordinary differential equations and partial derivatives and their numerical treatment.

Teaching Language : English

Curriculum Highlights

Core Courses

First Semester:

Topological Vector Spaces

Distributions and Sobolev Spaces

Finite Differences and Finite Volume Methods

Second Semester:

Differentialcalculus in Banach spaces

Differential Geometry of Surfaces

Topology and applications

Third Semester:

Elements of applied functional calculus

Semi-Group Theory

Integrale equations

Advanced Topics

Admissions Information

After review of files students by the rankingand orientation committee, the Master's degree in Functional Analysis is open to students holding the following degrees:

Academic Bachelor's degree (LMD) in Mathematics

old Bachelor's degree (4-year-) or DES in Mathematics for theclassical system

Equivalent foreign diploma.

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