Please use this identifier to cite or link to this item: https://hdl.handle.net/1959.11/52930
Title: Systematic Analysis of Emergent Collective Motion Produced by a 3D Hybrid Zonal Model
Contributor(s): Mudaliar, Rajnesh K  (author); Zvezdin, Andrei V  (author); Bratt, Geoffrey S (author); Schaerf, Timothy M  (author)orcid 
Publication Date: 2022-01
Early Online Version: 2021-12-18
DOI: 10.1007/s11538-021-00977-2
Handle Link: https://hdl.handle.net/1959.11/52930
Related DOI: 10.1007/s11538-022-01008-4
Abstract: 

Emergent patterns of collective motion are thought to arise from local rules of interaction that govern how individuals adjust their velocity in response to the relative locations and velocities of near neighbours. Many models of collective motion apply rules of interaction over a metric scale, based on the distances to neighbouring group members. However, empirical work suggests that some species apply interactions over a topological scale, based on distance determined neighbour rank. Here, we modify an important metric model of collective motion (Couzin et al. in J Theor Biol 218(1):1-11, 2002), so that interactions relating to orienting movements with neighbours and attraction towards more distant neighbours operate over topological scales. We examine the emergent group movement patterns generated by the model as the numbers of neighbours that contribute to orientation- and attraction-based velocity adjustments vary. Like the metric form of the model, simulated groups can fragment (when interactions are influenced by less than 10-15% of the group), swarm and move in parallel, but milling does not occur. The model also generates other cohesive group movements including cases where groups exhibit directed motion without strong overall alignment of individuals. Multiple emergent states are possible for the same set of underlying model parameters in some cases, suggesting sensitivity to initial conditions, and there is evidence that emergent states of the system depend on the history of the system. Groups that do not fragment tend to stay relatively compact in terms of neighbour distances. Even if a group does fragment, individuals remain relatively close to near neighbours, avoiding complete isolation.

Publication Type: Journal Article
Source of Publication: Bulletin of Mathematical Biology, 84(1), p. 1-25
Publisher: Springer New York LLC
Place of Publication: United States of America
ISSN: 1522-9602
0092-8240
Fields of Research (FoR) 2020: 490102 Biological mathematics
490302 Numerical analysis
490104 Complex systems
Socio-Economic Objective (SEO) 2020: 280118 Expanding knowledge in the mathematical sciences
280102 Expanding knowledge in the biological sciences
Peer Reviewed: Yes
HERDC Category Description: C1 Refereed Article in a Scholarly Journal
Appears in Collections:Journal Article
School of Science and Technology

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