Collective response to local perturbations: how to evade threats without losing coherence
arXiv:2302.07592 · doi:10.1088/1478-3975/acc5cc
Abstract
Living groups move in complex environments and are constantly subject to external stimuli, predatory attacks and disturbances. An efficient response to such perturbations is vital to maintain the group's coherence and cohesion. Perturbations are often local, i.e. they are initially perceived only by few individuals in the group, but can elicit a global response. This is the case of starling flocks, that can turn very quickly to evade predators. In this paper, we investigate the conditions under which a global change of direction can occur upon local perturbations. Using minimal models of self-propelled particles, we show that a collective directional response occurs on timescales that grow with the system size and it is, therefore, a finite-size effect. The larger the group is, the longer it will take to turn. We also show that global coherent turns can only take place if i) the mechanism for information propagation is efficient enough to transmit the local reaction undamped through the whole group; and if ii) motility is not too strong, to avoid that the perturbed individual leaves the group before the turn is complete. No compliance with such conditions results in the group's fragmentation or in a non-efficient response.
arXiv comment23 pages, 7 figures
References in corpus (18)
- Novel type of phase transition in a system of self-driven particles
- Collective motion
- The Mechanics and Statistics of Active Matter
- Flocks, herds, and schools: A quantitative theory of flocking
- Superfluid transport of information in turning flocks of starlings
- Flocking and turning: a new model for self-organized collective motion
- Initiation and spread of escape waves within animal groups
- Local equilibrium in bird flocks
- Collective response to perturbations in a data-driven fish school model
- Emergence of collective changes in travel direction of starling flocks from individual birds fluctuations
- Collective predator evasion: Putting the criticality hypothesis to the test
- Hamiltonian Dynamics and the Phase Transition of the XY Model
- Silent Flocks
- Essential finite-size effect in the 2D XY model
- Short-range interaction vs long-range correlation in bird flocks
- Building general Langevin models from discrete data sets
- Non-symmetric interactions trigger collective swings in globally ordered systems
- Finite-size effects on the Hamiltonian dynamics of the XY-model