Equation Discovery from Partial Measurements
Real-world systems, from neurons to ecosystems, are rarely observed in full: we see projections, partial measurements, or noisy signals. This line of work asks how far we can push equation discovery when the full state is hidden. It combines deep-delay embeddings (inspired by Takens' theorem), sparse regression (SINDy), and geometry-informed regularizers, applied to problems in neuroscience, Mediterranean phytoplankton dynamics, videos of a Malkus waterwheel, chaotic systems, and others.