5.00 credits
30.0 h
Q2
This biannual learning unit is being organized in 2022-2023
Teacher(s)
Bieliavsky Pierre;
Language
English
Prerequisites
Depending on the subject, mathematics skills at the level of the end of the Bachelor in Mathematics or first year Master in Mathematics.
Main themes
The topic considered varies from year to year depending on the research interests of the course instructor.
Learning outcomes
At the end of this learning unit, the student is able to : | |
1 | Contribution of the course to learning outcomes in the Master in Mathematics programme. By the end of this activity, students will have made progress in:
The course aims to initiate research in the field under consideration. Specific learning outcomes vary depending on the field. |
Content
Introduction to symplectic geometry and to methods of quantization: geometric quantization, deformation quantization, pseudo-differential analysis and microlocal analysis.
Teaching methods
Oral lectures.
Evaluation methods
Oral exam.
Online resources
Written notes, in english, on Moodle.
Faculty or entity
MATH
Programmes / formations proposant cette unité d'enseignement (UE)
Title of the programme
Sigle
Credits
Prerequisites
Learning outcomes
Master [120] in Mathematics