2011
DOI: 10.1073/pnas.1118318108
|View full text |Cite
|
Sign up to set email alerts
|

Decision versus compromise for animal groups in motion

Abstract: Previously, we showed using a computational agent-based model that a group of animals moving together can make a collective decision on direction of motion, even if there is a conflict between the directional preferences of two small subgroups of "informed" individuals and the remaining "uninformed" individuals have no directional preference. The model requires no explicit signaling or identification of informed individuals; individuals merely adjust their steering in response to socially acquired information … Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
1
1
1

Citation Types

2
91
0

Year Published

2013
2013
2022
2022

Publication Types

Select...
4
2

Relationship

1
5

Authors

Journals

citations
Cited by 93 publications
(96 citation statements)
references
References 22 publications
2
91
0
Order By: Relevance
“…The coupled oscillator model (1) also appears in physics and chemistry in modeling and analysis of spin glass models (Daido, 1992;Jongen et al, 2001), flavor evolution of neutrinos (Pantaleone, 1998), coupled Josephson junctions (Wiesenfeld et al, 1998), coupled metronomes (Pantaleone, 2002), Huygen's coupled pendulum clocks (Bennett et al, 2002;Kapitaniak et al, 2012), micromechanical oscillators with optical (Zhang et al, 2012) or mechanical (Shim et al, 2007) coupling, and in the analysis of chemical oscillations (Kuramoto, 1984a;Kiss et al, 2002). Finally, oscillator networks of the form (1) also serve as phenomenological models for synchronization phenomena in social networks, such as rhythmic applause (N茅da et al, 2000), opinion dynamics (Pluchino et al, 2006a,b), pedestrian crowd synchrony on London's Millennium bridge , and decision making in animal groups (Leonard et al, 2012).…”
Section: Applications In Sciencesmentioning
confidence: 99%
See 2 more Smart Citations
“…The coupled oscillator model (1) also appears in physics and chemistry in modeling and analysis of spin glass models (Daido, 1992;Jongen et al, 2001), flavor evolution of neutrinos (Pantaleone, 1998), coupled Josephson junctions (Wiesenfeld et al, 1998), coupled metronomes (Pantaleone, 2002), Huygen's coupled pendulum clocks (Bennett et al, 2002;Kapitaniak et al, 2012), micromechanical oscillators with optical (Zhang et al, 2012) or mechanical (Shim et al, 2007) coupling, and in the analysis of chemical oscillations (Kuramoto, 1984a;Kiss et al, 2002). Finally, oscillator networks of the form (1) also serve as phenomenological models for synchronization phenomena in social networks, such as rhythmic applause (N茅da et al, 2000), opinion dynamics (Pluchino et al, 2006a,b), pedestrian crowd synchrony on London's Millennium bridge , and decision making in animal groups (Leonard et al, 2012).…”
Section: Applications In Sciencesmentioning
confidence: 99%
“…Inspired by these biological phenomena, scientists have studied the controlled phase dynamics (7) and their variations in the context of tracking and formation controllers in swarms of autonomous vehicles. We refer to Sepulchre et al, 2007Sepulchre et al, , 2008Klein, 2008;Klein et al, 2008;Scardovi, 2010;Leonard et al, 2012) for other control laws, motion patterns, and their analysis.…”
Section: Flocking Schooling and Vehicle Coordinationmentioning
confidence: 99%
See 1 more Smart Citation
“…Coupled oscillators were initially used to model natural phenomena such as bird flocking [79] and fish schooling [105]. At the level of individual cells, phase-coupled oscillators also provide a framework for heart pacemakers [90] and neuronal networks [70].…”
Section: Synchronization In Complex Networkmentioning
confidence: 99%
“…In these animal groups, remarkable collective behaviors result from relatively simple individuals who sense and respond to their local environment, including the relative position, heading or speed of "neighbors" in the group, without centralized direction [134,135,136,137]. Mathematical models have been used to explain individual decision-making and interactions that lead to high-performing group behaviors [138,139,140,141,142]. These models can potentially be used to design provable decision-making feedback laws for individual robotic vehicles so that robotic teams inherit some of the critical grouplevel properties observed in nature, e.g., the ability of the group to forage efficiently (for information) despite individual-level limitations on sensing and communication and significant uncertainty in the environment.…”
Section: Recent Developments and Future Directionsmentioning
confidence: 99%