BCAM Severo Ochoa Course | Introduction to Dispersive PDE

The aim of this lectures is to provide the main analytical tools, developed in the last 30 years, in order to handle the main questions concerning the evolution of dispersive waves. These include harmonic analytical tools (e.g. Strichartz estimates) as well as spectral theoretical results (e.g. the Virial Theorem) and some nowadays standard arguments which are ubiquitous in Nonlinear Analysis. The nonlinear Schr ̈odinger equation (NLS) will be our toy model along the lectures. At the end of the course, the students will be able to approach the research about this and related topics.

The duration of the lectures will be 30 hours. 

More information about the course program at: https://www.bcamath.org/events/bcamsocourse-20250310-dpde/en/