Teaching · Spring 2025

AI for Science Seminar

Undergraduate seminar · Spring Semester 2025 · ETH Zürich

Course code252-5256-00L
TermSpring 2025
LevelUndergraduate seminar
Kick-off19 Feb 2025
Presentations24 May 2025

Overview

Artificial intelligence and machine learning offer significant potential to revolutionize the fundamentals of scientific computation and discovery today. The goal of this seminar course is to expose students to recent developments in AI for Science.

Students work in pairs, each pair presenting and discussing a recent paper at the end-of-semester presentation session.

Course information

Lecturers
Prof. Dr. Niao He (OAT Y21.1), Dr. Zebang Shen (OAT Y21.2), Dr. Ya-Ping Hsieh (OAT Y19)
Kick-off meeting
19 February 2025, 12:15–14:00, CAB G 56
Presentation sessions
24 May 2025, 9:00–16:00, OAT Seminar Room
Language
English
Materials
Announcements and materials are distributed through ETH Moodle. The course catalogue is the authoritative record.

Schedule of presentations (FS2025)

9:00 - 9:25Score-Based Generative Modeling through Stochastic Differential Equations
9:25 - 9:50Adjoint Matching: Fine-tuning Flow and Diffusion Generative Models with Memoryless Stochastic Optimal Control
9:50 - 10:15Attention Is All You Need
10:15 - 10:35Coffee Break
10:35 - 11:00E (n) equivariant graph neural networks
11:00 - 11:25Highly accurate protein structure prediction with AlphaFold
11:25 - 11:50Accurate structure prediction of biomolecular interactions with AlphaFold 3
11:50 - 13:30Lunch
13:30 - 13:55DiffDock: Diffusion Steps, Twists, and Turns for Molecular Docking.
13:55 - 14:20Evolutionary-scale prediction of atomic-level protein structure with a language model
14:20 - 14:45MatterGen: a generative model for inorganic materials design

Past presentations (FS2024)

Group 1Physics-informed neural networks: A deep learning framework for solving forward and inverse problems involving nonlinear partial differential equations

Slides (PDF)

Group 2B-PINNs: Bayesian physics-informed neural networks for forward and inverse PDE problems with noisy data.

Slides (PDF)

Group 3Fourier Neural Operator for Parametric Partial Differential Equations.

Slides (PDF)

Group 4Choose a transformer: Fourier or galerkin.

Slides (PDF)

Group 5The Deep Ritz Method: A Deep Learning-Based Numerical Algorithm for Solving Variational Problems.

Slides (PDF)

Group 6Solving high-dimensional partial differential equations using deep learning.

Slides (PDF)

Group 7Understanding and mitigating gradient flow pathologies in physics-informed neural networks.

Slides (PDF)

Group 8Self-consistent velocity matching of probability flows

Slides (PDF)

Group 9A Tutorial on the Non-Asymptotic Theory of System Identification

Slides (PDF)

Group 10Hidden fluid mechanics: Learning velocity and pressure fields from flow visualizations.

Slides (PDF)

Group 11Learning nonlinear operators via DeepONet based on the universal approximation theorem of operators

Slides (PDF)