1. Sparse $T1$ theorems. slides , sources
    Virtual Harmonic Analysis Seminars.
  2. The Bourgain–Milman (via Hörmander’s) theorem. Notes , slides
    Summer School on Sphere Packings and Optimal Configurations. Presented with Constantin Bilz.
  3. Estimates for a \(\bar{\partial}\)-problem. Summary , slides
    Summer School on Unique Continuation and Inverse Problems.
  4. Behaviour of the Schrödinger evolution for initial data near \( H^{\frac14} \). Summary , slides
    Summer School on Decoupling and Polynomial Methods in Analysis.
  5. Controlling rough paths (part II). Summary
    Summer School on Paraproduct and Analysis of Rough Path.
  6. Endpoint Strichartz Estimates. Handout
    Seminar for the course "Geometric Aspects of Harmonic Analysis". University of Bonn, Germany
  7. Asymptotics, frequency modulation, and low regularity ill-posedness for canonical defocusing equations. Handout
    Graduate seminar on Nonlinear Fourier Transform. University of Bonn, Germany
  8. Minimax methods and geodesics . Notes
    Seminar of Calculus of Variations. University of Pisa, Italy.