Exploiting Space Folding by Neural Networks
In Proceedings of the AAAI Conference on Artificial Intelligence, 2026
machine learning · neural-network geometry · scientific simulation
Researcher working on neural-network geometry, interpretability, and scientific machine learning.
I am currently a Senior Researcher (AI) at Software Competence Center Hagenberg (SCCH). My background is in mathematics, physics, and statistics, and my doctoral work, carried out within the S3AI project, focused on invariant geometric structures, notably convexity interpreted as space folding. I work across machine learning, neural-network geometry, mechanistic interpretability, and surrogate models for physical simulation, with additional experience in computer vision, natural language processing, and time-series modeling.
In Proceedings of the AAAI Conference on Artificial Intelligence, 2026
In International Joint Conference on Artificial Intelligence, 2022
In Banach Center Publications, 2017
In NeurIPS Workshop on System-2 Reasoning at Scale, 2024
At SCCH I work on machine-learning surrogates for calcination processes of limestone and magnesium carbonate in rotary kilns. The challenge is to approximate expensive physical simulations (CFD-based) with neural operator-based approaches. This simulation work is carried out within the PRIM-ROCK project.
I work on questions around the semanticity of activation regions in LLMs and the geometry of CoT. The common theme is whether the information contained in the activation space can be used to mechanistically interpret model behavior.
On Tessellations of ReLU Neural Networks
Study of tessellations and geometric structures induced by ReLU neural networks, with emphasis on how input-space regions map through activation patterns.
Estimating Extreme Quantiles with the Fisher Approximation of the Tail
Extreme-value modeling for tail quantile estimation, comparing GPD and Fisher-tail approaches, parametric and non-parametric estimators, and Bayesian inference with weakly informative Jeffreys priors.
Geometric features of Vessiot-Guldberg Lie algebras of conformal and Killing vector fields on \(\mathbb{R}^2\)
Local classification and geometric study of finite-dimensional Lie algebras of conformal and Killing vector fields on \(\mathbb{R}^2\). A related paper appeared in Banach Center Publications in 2017.
Bocconi University · Sep 2018 - Jul 2019
Université Grenoble Alpes · Sep 2017 - Jul 2018