Stability assessment considering multi-timescale power system dynamics: Insights into Hopf bifurcations with GFL and GFM IBRs

Real power systems exhibit dynamics that evolve across a wide range of timescales, from very fast to very slow phenomena. Historically, incorporating these wide-ranging dynamics into a single model has been impractical. As a result, power engineers rely on timescale decomposition to simplify models. When evaluating fast phenomena, slow dynamics are often neglected (assumed constant), and vice versa. This paper underscores the limitations of this traditional approach by demonstrating the importance of assessing power system stability while considering multiple timescales simultaneously. Using the concept of Hopf bifurcations, the study illustrates instability issues that would be missed if multi-timescale dynamics are not considered. Specifically, it exemplifies a class of instability that is overlooked when multi-timescale dynamics are decoupled, with a particular emphasis on networks featuring inverter-based resources.

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Publication Details

Journal
Electric Power Systems Research
Published
2026-06-26
DOI
https://doi.org/10.1016/j.epsr.2026.113598
Primary Topic
Power System Optimization and Stability
Type
article
Field-Weighted Citation Impact
0.00

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article

Stability assessment considering multi-timescale power system dynamics: Insights into Hopf bifurcations with GFL and GFM IBRs

Martin Braun, Sushobhan Chatterjee, Luis David Pabón Ospina, Sijia Geng
Electric Power Systems Research
Power System Optimization and Stability
article

Stability assessment considering multi-timescale power system dynamics: Insights into Hopf bifurcations with GFL and GFM IBRs

Martin Braun, Sushobhan Chatterjee, Luis David Pabón Ospina, Sijia Geng
article en

Abstract

Real power systems exhibit dynamics that evolve across a wide range of timescales, from very fast to very slow phenomena. Historically, incorporating these wide-ranging dynamics into a single model has been impractical. As a result, power engineers rely on timescale decomposition to simplify models. When evaluating fast phenomena, slow dynamics are often neglected (assumed constant), and vice versa. This paper underscores the limitations of this traditional approach by demonstrating the importance of assessing power system stability while considering multiple timescales simultaneously. Using the concept of Hopf bifurcations, the study illustrates instability issues that would be missed if multi-timescale dynamics are not considered. Specifically, it exemplifies a class of instability that is overlooked when multi-timescale dynamics are decoupled, with a particular emphasis on networks featuring inverter-based resources.

Electric Power Systems ResearchVol. 262
University of Kassel (DE), Johns Hopkins University (US), Fraunhofer Institute for Energy Economics and Energy System Technology (DE)
Johns Hopkins University
Openalex Percentile: Top 10%
Power System Optimization and Stability
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