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Phase transitions in systems of self-propelled agents and related network models.

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TLDR
This work analyzes two representative network models closely related to systems of self-propelled particles and shows that the nature of the phase transition depends crucially on the way in which noise is introduced into the system.
Abstract
An important characteristic of flocks of birds, schools of fish, and many similar assemblies of self-propelled particles is the emergence of states of collective order in which the particles move in the same direction. When noise is added into the system, the onset of such collective order occurs through a dynamical phase transition controlled by the noise intensity. While originally thought to be continuous, the phase transition has been claimed to be discontinuous on the basis of recently reported numerical evidence. We address this issue by analyzing two representative network models closely related to systems of self-propelled particles. We present analytical as well as numerical results showing that the nature of the phase transition depends crucially on the way in which noise is introduced into the system.

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Hydrodynamics of soft active matter

TL;DR: This review summarizes theoretical progress in the field of active matter, placing it in the context of recent experiments, and highlights the experimental relevance of various semimicroscopic derivations of the continuum theory for describing bacterial swarms and suspensions, the cytoskeleton of living cells, and vibrated granular material.
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Collective Motion

TL;DR: In this paper, the basic laws describing the essential aspects of collective motion are reviewed and a discussion of the various facets of this highly multidisciplinary field, including experiments, mathematical methods and models for simulations, are provided.
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The Mechanics and Statistics of Active Matter

TL;DR: In this paper, a unified view of the many kinds of active matter is presented, encompassing not only living systems but inanimate analogs, including all living organisms and their motile constituents such as molecular motors.
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Physics of microswimmers--single particle motion and collective behavior: a review.

TL;DR: The physics of locomotion of biological and synthetic microswimmers, and the collective behavior of their assemblies, are reviewed and the hydrodynamic aspects of swimming are addressed.
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Physics of Microswimmers - Single Particle Motion and Collective Behavior

TL;DR: In this article, the authors review the physics of locomotion of biological and synthetic microswimmers, and the collective behavior of their assemblies, including synchronization and the concerted beating of flagella and cilia.
References
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Journal ArticleDOI

Novel Type of Phase Transition in a System of Self-Driven Particles

TL;DR: Numerical evidence is presented that this model results in a kinetic phase transition from no transport to finite net transport through spontaneous symmetry breaking of the rotational symmetry.
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Effective leadership and decision-making in animal groups on the move

TL;DR: It is revealed that the larger the group the smaller the proportion of informed individuals needed to guide the group, and that only a very small proportion ofinformed individuals is required to achieve great accuracy.
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Complexity, pattern, and evolutionary trade-offs in animal aggregation.

TL;DR: Are all emergent properties of animal aggregations functional or are some simply pattern?
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Long-Range Order in a Two-Dimensional Dynamical XY Model: How Birds Fly Together.

TL;DR: A nonequilibrium continuum dynamical model for the collective motion of large groups of biological organisms and describes a large universality class of microscopic rules, including those recently simulated by Vicsek et al.
Journal ArticleDOI

From disorder to order in marching locusts.

TL;DR: This work confirmed the prediction of a rapid transition from disordered to ordered movement and identified a critical density for the onset of coordinated marching in locust nymphs, and demonstrated a dynamic instability in motion at densities typical of locusts in the field.
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