Author
Listed:
- François Gu
(ENS de Lyon, CNRS, LPENSL, UMR5672)
- Benjamin Guiselin
(ENS de Lyon, CNRS, LPENSL, UMR5672)
- Nicolas Bain
(Universite Claude Bernard Lyon 1, CNRS, Institut Lumière Matière, UMR5306)
- Iker Zuriguel
(Unversidad de Navarra)
- Denis Bartolo
(ENS de Lyon, CNRS, LPENSL, UMR5672)
Abstract
Dense crowds form some of the most dangerous environments in modern society1. Dangers arise from uncontrolled collective motions, leading to compression against walls, suffocation and fatalities2–4. Our current understanding of crowd dynamics primarily relies on heuristic collision models, which effectively capture the behaviour observed in small groups of people5,6. However, the emergent dynamics of dense crowds, composed of thousands of individuals, remains a formidable many-body problem lacking quantitative experimental characterization and explanations rooted in first principles. Here we analyse the dynamics of thousands of densely packed individuals at the San Fermín festival (Spain) and infer a physical theory of dense crowds in confinement. Our measurements reveal that dense crowds can self-organize into macroscopic chiral oscillators, coordinating the orbital motion of hundreds of individuals without external guidance. Guided by these measurements and symmetry principles, we construct a mechanical model of dense-crowd motion. Our model demonstrates that emergent odd frictional forces drive a non-reciprocal phase transition7 towards collective chiral oscillations, capturing all our experimental observations. To test the robustness of our findings, we show that similar chiral dynamics emerged at the onset of the 2010 Love Parade disaster and propose a protocol that could help anticipate these previously unpredictable dynamics.
Suggested Citation
François Gu & Benjamin Guiselin & Nicolas Bain & Iker Zuriguel & Denis Bartolo, 2025.
"Emergence of collective oscillations in massive human crowds,"
Nature, Nature, vol. 638(8049), pages 112-119, February.
Handle:
RePEc:nat:nature:v:638:y:2025:i:8049:d:10.1038_s41586-024-08514-6
DOI: 10.1038/s41586-024-08514-6
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