most citedSymbolic Recovery of Differential Equations: The Identifiability Problem

2 citations · 2 across the 1 of their papers we have counts for

collaborators

29 papers

cs.LG20262 cited

Symbolic Recovery of Differential Equations: The Identifiability Problem

Philipp Scholl, Aras Bacho, Holger Boche +1

Symbolic recovery of differential equations is the ambitious attempt at automating the derivation of governing equations with the use of machine learning techniques. In contrast to…

math.DS2026

When is a System Discoverable from Data? Discovery Requires Chaos

Zakhar Shumaylov, Peter Zaika, Philipp Scholl +3

The deep learning revolution has spurred a rise in advances of using AI in sciences. Within physical sciences the main focus has been on discovery of dynamical systems from observa…

cs.LG2026

Uncertainty Quantification for Regression: A Unified Framework based on kernel scores

Christopher Bülte, Yusuf Sale, Gitta Kutyniok +1

Regression tasks, notably in safety-critical domains, require reliable uncertainty quantification, yet the literature remains largely classification-focused. To address this, we in…

cs.LG2026

An Axiomatic Assessment of Entropy- and Variance-based Uncertainty Quantification in Regression

Christopher Bülte, Yusuf Sale, Timo Löhr +3

Uncertainty quantification is crucial in machine learning, yet most (axiomatic) studies of uncertainty measures focus on classification, leaving a gap in regression settings with l…

math.NA2026

A Variational Framework for the Complexity of PDE Solutions

Juan Esteban Suarez Cardona, Holger Boche, Gitta Kutyniok

Partial Differential Equations (PDEs) are fundamental mathematical models for describing physical phenomena, yet most PDEs of practical interest require numerical approximations. T…

cs.LG2026

Conflicting Biases at the Edge of Stability: Norm versus Sharpness Regularization

Maria Matveev, Vit Fojtik, Hung-Hsu Chou +2

The remarkable generalization properties of overparameterized networks are often attributed to implicit biases, such as norm minimization at small learning rates and low sharpness…