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Updated: Jun 9, 2026

The HoneyComb Paradigm for Research on Collective Human Behavior
Published on: January 19, 2019
Making noise: emergent stochasticity in collective motion
Nikolai W F Bode1, Daniel W Franks, A Jamie Wood
1York Centre for Complex Systems Analysis, University of York, PO Box 373, York YO10 5YW, United Kingdom. nwfb500@york.ac.uk
This study introduces a novel stochastic model for self-propelled particles (SPPs) to better understand animal group movement. The new model effectively simulates collective behaviors like flocking and direction changes, offering a simpler framework for analysis.
Area of Science:
- Mathematical modeling
- Collective animal behavior
- Statistical physics
Background:
- Individual-based models (IBMs) are widely used to study collective animal motion.
- Existing IBMs for self-propelled particles (SPPs) often lack a unified framework.
- Stochasticity, or noise, in individual behavior is crucial for emergent group dynamics.
Purpose of the Study:
- To present a new, fully stochastic one-dimensional SPP model.
- To introduce an innovative method for incorporating noise into SPP models.
- To provide a unified framework for understanding collective animal behavior.
Main Methods:
- Developed a purely individual-to-individual, local stochastic SPP model in one dimension.
- Focused on a novel approach to noise integration within the model.
- Ensured the model's compatibility with existing frameworks and potential for higher-dimensional extension.
Main Results:
- The model successfully preserves emergent behaviors like coherent groups and spontaneous direction switching.
- Demonstrated a new, effective way to introduce stochasticity into SPP models.
- Qualitatively reproduced coarse-grained behaviors observed in recent locust movement data.
Conclusions:
- The proposed stochastic SPP model offers a simplified and unified approach to studying collective animal motion.
- This new noise-introduction method provides mechanistic insights into emergent properties of animal groups.
- The model's adaptability facilitates extension to more complex, higher-dimensional scenarios.
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