Active field theories require a specific density-potential gradient coupling derived from microscopic persistence to reproduce nonequilibrium behaviors like boundary accumulation.
Bechinger , author R
5 Pith papers cite this work, alongside 2,958 external citations. Polarity classification is still indexing.
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Boundary curvature induces wall accumulation in non-motile chiral active particles confined in circular geometries via tangential wall forces, as shown by simulations and hydrodynamics.
Mapping spatial motility variations to stochastic switching allows analytical prediction of diffusion and density patterns for delayed active colloids, matching experiments across scales.
Large, individually unstable droplets become persistent, self-healing clusters through shared Faraday wave interactions, with structure and motion tuned by droplet size.
Derives stress tensors for ABP+TRI via Lagrange equations, confirms inertia-dependent EOS in periodic 2D simulations, shows confinement breakdown from polarization, and excludes swim stress from local tensor.
citing papers explorer
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How active field theories couple to external potentials
Active field theories require a specific density-potential gradient coupling derived from microscopic persistence to reproduce nonequilibrium behaviors like boundary accumulation.
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Curvature-driven wall accumulation in chiral active particles
Boundary curvature induces wall accumulation in non-motile chiral active particles confined in circular geometries via tangential wall forces, as shown by simulations and hydrodynamics.
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Universal transport of active colloids with sensory delay in motility landscapes
Mapping spatial motility variations to stochastic switching allows analytical prediction of diffusion and density patterns for delayed active colloids, matching experiments across scales.
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Emergent Active Clusters through Wave-Mediated Interactions
Large, individually unstable droplets become persistent, self-healing clusters through shared Faraday wave interactions, with structure and motion tuned by droplet size.
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Virial stress in systems of active Brownian particles in the presence of translational and rotational inertia
Derives stress tensors for ABP+TRI via Lagrange equations, confirms inertia-dependent EOS in periodic 2D simulations, shows confinement breakdown from polarization, and excludes swim stress from local tensor.