activity
20162026
most citedDark Disk Substructure and Superfluid Dark Matter

27 citations · 285 across the 42 of their papers we have counts for

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Showing 2025Show all

7 papers · 1 filter

math.DS2025

Weighted Birkhoff Averages Accelerate Data-Driven Methods

Maria Bou-Sakr-El-Tayar, Jason J. Bramburger, Matthew J. Colbrook

Many data-driven algorithms in dynamical systems rely on ergodic averages that converge painfully slowly. One simple idea changes this: taper the ends. Weighted Birkhoff averages c…

math.DS2025

Data-Driven Stabilisation of Unstable Periodic Orbits of the Three-Body Problem

Owen M. Brook, Jason J. Bramburger, Davide Amato +1

Many different models of the physical world exhibit chaotic dynamics, from fluid flows and chemical reactions to celestial mechanics. The study of the three-body problem (3BP) and…

math.DS2025

On the lattice property of the Koopman operator spectrum

Jason J. Bramburger

The Koopman operator has become a celebrated tool in modern dynamical systems theory for analyzing and interpreting both models and datasets. The linearity of the Koopman operator…

stat.ML2025

Learning graphons from data: Random walks, transfer operators, and spectral clustering

Stefan Klus, Jason J. Bramburger

Many signals evolve in time as a stochastic process, randomly switching between states over discretely sampled time points. Here we make an explicit link between the underlying sto…

math.OC2025

Bounding Escape Rates and Approximating Quasi-Stationary Distributions of Brownian Dynamics

Jason J. Bramburger

Throughout physics Brownian dynamics are used to describe the behaviour of molecular systems. When the Brownian particle is confined to a bounded domain, a particularly important q…

math.DS2025

Capturing the critical coupling of large random Kuramoto networks with graphons

Jason Bramburger, Matt Holzer

Collective oscillations and patterns of synchrony have long fascinated researchers in the applied sciences, particularly due to their far-reaching importance in chemistry, physics,…

math.CA2025

Reconstruction of frequency-localized functions from pointwise samples via least squares and deep learning

A. Martina Neuman, Andres Felipe Lerma Pineda, Jason J. Bramburger +1

Recovering frequency-localized functions from pointwise data is a fundamental task in signal processing. We examine this problem from an approximation-theoretic perspective, focusi…