activity
20152025
most citedDynamic mode decomposition for multiscale nonlinear physics

51 citations · 174 across the 11 of their papers we have counts for

collaborators

11 papers

physics.comp-ph2025★ 1 cited

Neural models for prediction of spatially patterned phase transitions: methods and challenges

Daniel Dylewsky, Sonia Kéfi, Madhur Anand +1

Dryland vegetation ecosystems are known to be susceptible to critical transitions between alternative stable states when subjected to external forcing. Such transitions are often d…

physics.comp-ph2024★ 5 cited

Early Warning Signals for Bifurcations Embedded in High Dimensions

Daniel Dylewsky, Madhur Anand, Chris T. Bauch

Recent work has highlighted the utility of methods for early warning signal detection in dynamic systems approaching critical tipping thresholds. Often these tipping points resembl…

q-bio.QM2023★ 36 cited

Predicting discrete-time bifurcations with deep learning

Thomas M. Bury, Daniel Dylewsky, Chris T. Bauch +4

Many natural and man-made systems are prone to critical transitions -- abrupt and potentially devastating changes in dynamics. Deep learning classifiers can provide an early warnin…

physics.ao-ph2022

Universal Early Warning Signals of Phase Transitions in Climate Systems

Daniel Dylewsky, Timothy M. Lenton, Marten Scheffer +4

The potential for complex systems to exhibit tipping points in which an equilibrium state undergoes a sudden and often irreversible shift is well established, but prediction of the…

physics.soc-ph2020★ 1 cited

Stochastically forced ensemble dynamic mode decomposition for forecasting and analysis of near-periodic systems

Daniel Dylewsky, David Barajas-Solano, Tong Ma +2

Time series forecasting remains a central challenge problem in almost all scientific disciplines. We introduce a novel load forecasting method in which observed dynamics are modele…

nlin.CD2020★ 21 cited

Sparse Identification of Slow Timescale Dynamics

Jason J. Bramburger, Daniel Dylewsky, J. Nathan Kutz

Multiscale phenomena that evolve on multiple distinct timescales are prevalent throughout the sciences. It is often the case that the governing equations of the persistent and appr…