In the two-species Vicsek model, non-reciprocal flocking produces chiral order for small flocks and extensive spatiotemporal chaos for large flocks, separated by a finite-wavelength instability set by the chiral orbit radius.
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In the active Ising model, increasing alignment strength pins interfaces between traveling domains via resonating particle motion, causing macroscopic pinned regions that suppress polar order when diffusion is much slower than self-propulsion.
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Extensive Spatio-Temporal Chaos in Non-reciprocal Flocking
In the two-species Vicsek model, non-reciprocal flocking produces chiral order for small flocks and extensive spatiotemporal chaos for large flocks, separated by a finite-wavelength instability set by the chiral orbit radius.
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Motility-Induced Pinning in Flocking System with Discrete Symmetry
In the active Ising model, increasing alignment strength pins interfaces between traveling domains via resonating particle motion, causing macroscopic pinned regions that suppress polar order when diffusion is much slower than self-propulsion.