Patrick Tchepmo Djomegni
2024
Classical theory of Partial Differential Equations & The Scalar Conservation Law
Mohamed MBEHOU
Summary: These notes are intended for first-year Master students. After having strengthened their knowledge on ordinary differential equations, students get in touch with partial differential equations and some of the methods and problems related to them. At the same time, it is hoped to strengthen the knowledge and skills of students in mathematical analysis. Learning basics techniques to solve first and second-order PDEs.
Algebraic and Geometric Methods in Coding Theory.
Sudhir GHORPADE
Summary: The course covered the following topics:
Linear Codes associated to higher dimensional varieties:
Geometric approach to linear codes via the language of projective systems. The following specific classes of linear codes and some of their fundamental properties including determination of basic parameters will be discussed.
- Codes associated to Veronese varieties (Projective Reed-Muller Codes)
- Grassmann codes
- Schubert codes
Betti numbers of linear codes and matroids:
Algebraic and Geometric Methods in Coding Theory
Mesut ŞAHİN
Introduction to Algebraic Geometry
Francesco Polizzi
Summary: Elements of commutative algebra, affine varieties, projective varieties.
Four Theories to Prove One Theorem
Seyed Hamid Hassanzadeh
Summary: The course consists of the following sessions:
SEAMS Selected topics in Arithmetic Algebraic Geometry
Coordinator: Phung Ho Hai (VAST, Vietnam)
SEAMS DERIVATIONS ON RINGS AND MODULES WITH APPLICATIONS
Coordinator: Nikken Prima Puspita (Universitas Diponegoro, Semarang, Indonesia)
EMA Approche mathématique des problèmes énergétiques et industriels
Coordinator: Toyo Kofi EDARH BOSSOU (Université de Lomé, Togo)
EMA Algebraic Geometry and Arithmetic
Coordinator: Celestin Kurujyibwami (University of Rwanda)