Prof. Dr. Mikaela Iacobelli

Teaching

This page contains a list of undergraduate and graduate courses, mini-courses, and previous teaching activities.

ETH undergraduate courses

Academic year Class
Spring 2026 Analysis IV (Fourier Theory and Hilbert Spaces) for DMATH, ETH Zürich, course webpage
Fall 2025 Analysis III for ITET, ETH Zürich, course webpage
Spring 2024 Analysis IV (Fourier Theory and Hilbert Spaces) for DMATH, ETH Zürich, course webpage
Fall 2023 Analysis III for ITET, ETH Zürich, course webpage
Spring 2023 Analysis IV (Fourier Theory and Hilbert Spaces) for DMATH, ETH Zürich, course webpage
Fall 2022 Analysis III for ITET, ETH Zürich, course webpage
Fall 2021 Analysis III for ITET, ETH Zürich, course webpage
Fall 2020 Analysis III for ITET, ETH Zürich
Fall 2019 Analysis III for ITET, ETH Zürich

Graduate courses and mini-courses

Academic year Class
Spring 2026 Main course Kinetic models for plasmas: stability and singular limits of Vlasov-type equations, 13th Summer School Methods and Models of Kinetic Theory, Pesaro, Italy.
Fall 2023 Mini-course at the Banach Center Oberwolfach Graduate Seminar: Optimal Transport Theory and Hydrodynamics (from Euler to Monge and vice versa), Banach Center, Poland.
Fall 2022 Graduate mini course An introduction to the Vlasov-Poisson system, CIRM, Marseille, France.
Spring 2022 An introduction to mean-field limits for Vlasov equations, ETH Zürich
Fall 2021 Optimal Transport Crash Course at the Geometric Methods in Optimization and Sampling Boot Camp, Simons Institute for the Theory of Computing
Spring 2021 Topics in non-collisional Kinetic Theory, graduate course, ETH Zürich
Spring 2020 Topics in Partial Differential Equations, graduate course, ETH Zürich, course webpage
Fall 2018 Graduate course on Optimal transport methods in non-collisional Kinetic Theory at the Oberwolfach Seminar: Optional Transport Theory and Hydrodynamics (from Euler to Monge and vice versa)

Previous teaching

Academic year Class
Spring 2018 Calculus and Probability I, tutorial, Durham University.
Fall 2017 Calculus and Probability I, tutorial, Durham University.
Fall 2017 Partial Differential Equations III/IV, lectures, problem classes, and final exam, Durham University.