Odd diffusion in 3D isotropic multicomponent media is enabled by a second-order nonlinear odd current permitted by symmetry and derived from nonreciprocal three-body forces via Dean-Kawasaki coarse-graining.
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4 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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cond-mat.soft 4years
2026 4verdicts
UNVERDICTED 4representative citing papers
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.
A chirality-switching model of 2D active particles produces robust topological edge currents in confinement and at phase-separation interfaces, distinct from standard motility-induced phase separation.
Edge fluxes in chiral fluids equal the average odd stress in confined geometries or the jump in odd stress across interfaces in phase-separated systems.
citing papers explorer
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Odd Diffusion in Three-Dimensional Isotropic Media
Odd diffusion in 3D isotropic multicomponent media is enabled by a second-order nonlinear odd current permitted by symmetry and derived from nonreciprocal three-body forces via Dean-Kawasaki coarse-graining.
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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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Designing topological edge currents in chiral active matter
A chirality-switching model of 2D active particles produces robust topological edge currents in confinement and at phase-separation interfaces, distinct from standard motility-induced phase separation.
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Equation of state for the edge flow of chiral colloidal fluids
Edge fluxes in chiral fluids equal the average odd stress in confined geometries or the jump in odd stress across interfaces in phase-separated systems.