Explore the programs and courses offered by Partial Differential Equations
Browse Programs Admission InformationPartial Differential Equations (PDEs) play a fundamental role in many scientific fields, as they enable the modeling and solving of various problems in scientific research and industry through mathematical analysis and numerical simulation. This Master’s program aims to equip students with the necessary mathematical tools to master PDEs and handle them with confidence.
The program includes:
A first semester focused on developing the fundamental mathematical skills required for the study of partial differential equations.
A second semester offering in-depth training in both pure and applied mathematical tools, preparing students for academic and applied research.
An advanced semester in the second year, centered on evolutionary partial differential equations and their applications in modeling biological phenomena, reaction-diffusion systems, image processing, and more..
First Semester:
Topological Vector Spaces
Distributions and Sobolev Spaces
Finite Differences and Finite Volume Methods
Second Semester:
Elementary Theory of Linear PDEs
Differential Geometry of Surfaces
Fourier Analysis and Sobolev Spaces with Fractional Exponents
Third Semester:
Evolution Equations
Convex Analysis
Nonlinear Elliptic PDEs
Admission to the first year of the Master's program in Partial Differential Equations is open to holders of a Bachelor's degree (LMD system) in Mathematics, as well as to candidates with recognized equivalent foreign qualifications. Admission is granted following a review of the application file by the ranking and orientation committee.
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