Cited by Quantifying the Knottiness of a Tangled Network

Entanglement transition in random rod packings DOI

Yeonsu Jung,

Thomas Plumb-Reyes,

Hao‐Yu Greg Lin

и другие.

Proceedings of the National Academy of Sciences, Год журнала: 2025, Номер 122(8)

Опубликована: Фев. 21, 2025

Random packings of stiff rods are self-supporting mechanical structures stabilized by long-range interactions induced contacts. To understand the geometrical and topological complexity packings, we first deploy X-ray computerized tomography to unveil structure packing. This allows us directly visualize spatial variations in density, orientational order, entanglement, a mesoscopic field that define terms local average crossing number, measure We find increasing aspect ratio constituent packing leads proliferation regions strong entanglement eventually percolate through system correlated with sharp transition stability corroborate our experimental findings, use numerical simulations contacting elastic characterize their static dynamic loadings. Our experiments computations lead an phase diagram which also populate using published data from pneumatically tangled filaments, worm blobs, bird nests along additional these datasets. Together, show regimes associated mechanically stable as function statistics loading, lessons for range systems reconfigurable architectures textiles active morphable filamentous assemblies.

Язык: Английский

Процитировано

Dynamic resilience in complex networks DOI

Xingyu Pan, Z. Z. Guo

Chaos Solitons & Fractals, Год журнала: 2025, Номер 196, С. 116369 - 116369

Опубликована: Апрель 8, 2025

Язык: Английский

Процитировано

Ensemble Inequivalence and Phase Transitions in Unlabeled Networks DOI

Oleg Evnin, Dmitri Krioukov

Physical Review Letters, Год журнала: 2025, Номер 134(20)

Опубликована: Май 20, 2025