Stability and breakdown of chiral motion in non-reciprocal flocking
Aditya Kumar Dutta, Swarnajit Chatterjee, Matthieu Mangeat, and Raja Paul

TL;DR
This study investigates conditions under which stable chiral motion can occur in a two-species Vicsek model with non-reciprocal interactions, revealing it is limited to specific regimes of density, motility, and system size.
Contribution
It demonstrates that chiral states in non-reciprocal flocking are confined to narrow parameter regimes and are not a generic feature of such systems.
Findings
Chiral motion exists only at high density, low self-propulsion, and small system size.
Strong anti-alignment suppresses chirality and causes species segregation.
Population and motility imbalances lead to transitions from chiral to other flocking states.
Abstract
We study a two-species Vicsek model with intra-species alignment and asymmetric inter-species couplings, where one species aligns with the other while the latter anti-aligns. Motivated by recent results showing that globally coherent chiral motion is not a generic large-scale state of finite-range non-reciprocal flocking, we ask whether a chiral state can nevertheless be stabilized in the discrete-time, metric, non-reciprocal two-species Vicsek model, and if so, under what conditions. For equal populations and motilities, we show that such a state exists only within a restricted window characterized by high density, very low self-propulsion speed, and small system size relative to the interaction range. Within this window, we also find that chirality appears primarily when aligning interactions dominate over anti-alignment, whereas stronger anti-alignment leads to species segregation…
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