A geometrically exact theory of nonreciprocal filaments shows nonreciprocity coupled to inertia or pre-stress amplifies and advects curvature variations, allowing selection of one-way shape morphing patterns via dissipative environmental interactions.
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For n-component conserved fields with nonlinear non-reciprocal coupling, one-loop RG shows that n ≥ 4 yields a fixed point with emergent detailed balance and fewer independent exponents due to conservation.
Active matter is evolving from spontaneous collective dynamics through nonreciprocal mechanics toward learning-based smart matter, where learning acts as a new form of emergence that may replace explicit control.
citing papers explorer
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Tuning nonlinear waves in nonreciprocal active filaments
A geometrically exact theory of nonreciprocal filaments shows nonreciprocity coupled to inertia or pre-stress amplifies and advects curvature variations, allowing selection of one-way shape morphing patterns via dissipative environmental interactions.
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Critical Dynamics of Non-Reciprocally Coupled Conserved Systems
For n-component conserved fields with nonlinear non-reciprocal coupling, one-loop RG shows that n ≥ 4 yields a fixed point with emergent detailed balance and fewer independent exponents due to conservation.
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From Active to Odd to Smart Matter
Active matter is evolving from spontaneous collective dynamics through nonreciprocal mechanics toward learning-based smart matter, where learning acts as a new form of emergence that may replace explicit control.