MATH-659 / 2 credits

Teacher: Krieger Joachim

Language: English


Frequency

Only this year

Summary

This course assumes familiarity with beginning graduate level real analysis, complex analysis and functional analysis, and also basic harmonic analysis, as well as fundamental concepts from differential geometry.

Content

Learning Prerequisites

Required courses

Analysis I - IV, intro to PDE, functional analysis I

Recommended courses

Differential geometry

Learning Outcomes

By the end of the course, the student must be able to:

  • Define advanced developments in the theory of dispersive PDE

Resources

Moodle Link

In the programs

  • Exam form: Oral presentation (session free)
  • Subject examined: Topics in dispersive PDE
  • Lecture: 22 Hour(s)
  • Practical work: 12 Hour(s)

Reference week