activity
20182026
most citedLipschitz Recurrent Neural Networks

48 citations · 94 across the 8 of their papers we have counts for

collaborators

8 papers

cs.LG2026

Divine Benevolence is an : GLUs scale asymptotically faster than MLPs

Alejandro Francisco Queiruga

Scaling laws can be understood from ground-up numerical analysis, where traditional function approximation theory can explain shifts in model architecture choices. GLU variants now…

cs.LG2025

Interpretability and Generalization Bounds for Learning Spatial Physics

Alejandro Francisco Queiruga, Theo Gutman-Solo, Shuai Jiang

While there are many applications of ML to scientific problems that look promising, visuals can be deceiving. Using numerical analysis techniques, we rigorously quantify the accura…

cs.LG2022

Learning continuous models for continuous physics

Aditi S. Krishnapriyan, Alejandro F. Queiruga, N. Benjamin Erichson +1

Dynamical systems that evolve continuously over time are ubiquitous throughout science and engineering. Machine learning (ML) provides data-driven approaches to model and predict t…

cs.LG2021★ 2 cited

Stateful ODE-Nets using Basis Function Expansions

Alejandro Queiruga, N. Benjamin Erichson, Liam Hodgkinson +1

The recently-introduced class of ordinary differential equation networks (ODE-Nets) establishes a fruitful connection between deep learning and dynamical systems. In this work, we…

cs.LG2020★ 26 cited

Continuous-in-Depth Neural Networks

Alejandro F. Queiruga, N. Benjamin Erichson, Dane Taylor +1

Recent work has attempted to interpret residual networks (ResNets) as one step of a forward Euler discretization of an ordinary differential equation, focusing mainly on syntactic…

cs.LG2020★ 48 cited

Lipschitz Recurrent Neural Networks

N. Benjamin Erichson, Omri Azencot, Alejandro Queiruga +2

Viewing recurrent neural networks (RNNs) as continuous-time dynamical systems, we propose a recurrent unit that describes the hidden state's evolution with two parts: a well-unders…