Origin of geometric cohesion in non-convex granular materials: interplay between interdigitation and rotational constraints enhancing frictional stability

Fuente: arXiv
Salvato in:
Dettagli Bibliografici
Autori principali: Barés, Jonathan, Regazzi, Arnaud, Aponte, David, Buonomo, Sylvain, Renouf, Mathieu, Estrada, Nicolas, Azéma, Emilien
Natura: Preprint
Pubblicazione: 2026
Soggetti:
Accesso online:
Tags: Aggiungi Tag
Nessun Tag, puoi essere il primo ad aggiungerne!!
_version_ 1866909979802337280
author Barés, Jonathan
Regazzi, Arnaud
Aponte, David
Buonomo, Sylvain
Renouf, Mathieu
Estrada, Nicolas
Azéma, Emilien
author_facet Barés, Jonathan
Regazzi, Arnaud
Aponte, David
Buonomo, Sylvain
Renouf, Mathieu
Estrada, Nicolas
Azéma, Emilien
contents We present a series of experiments investigating the local microstructure of cylindrical piles composed of highly concave particles. By systematically varying particle geometry -- from spheres to strongly non-convex polypods -- as well as frictional properties and the number of branches, we explore how these parameters, together with the preparation protocol, shape the internal structure of the system. Using X-ray tomography combined with a dedicated image-analysis pipeline, we accurately extract the position, orientation, and contacts of every particle in each pile. This allows us to quantify the evolution of key structural observables as a function of particle geometry and preparation method. In particular, we measure the distributions of local packing fraction, coordination number, number of neighbors, and contact locations, along with particle-particle positional and orientational correlations. More importantly, we construct a new stability indicator that correlates perfectly with the observed pile stabilities, enabling us to identify the fundamental mechanisms responsible for \textit{geometrically induced cohesion} in granular systems composed of non-interlocking particle shapes: interdigitation, rotational constraint, friction-mediated cohesion, and the ability of a pile to re-stabilize.
format Preprint
id arxiv_https___arxiv_org_abs_2601_00262
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Origin of geometric cohesion in non-convex granular materials: interplay between interdigitation and rotational constraints enhancing frictional stability
Barés, Jonathan
Regazzi, Arnaud
Aponte, David
Buonomo, Sylvain
Renouf, Mathieu
Estrada, Nicolas
Azéma, Emilien
Soft Condensed Matter
Disordered Systems and Neural Networks
We present a series of experiments investigating the local microstructure of cylindrical piles composed of highly concave particles. By systematically varying particle geometry -- from spheres to strongly non-convex polypods -- as well as frictional properties and the number of branches, we explore how these parameters, together with the preparation protocol, shape the internal structure of the system. Using X-ray tomography combined with a dedicated image-analysis pipeline, we accurately extract the position, orientation, and contacts of every particle in each pile. This allows us to quantify the evolution of key structural observables as a function of particle geometry and preparation method. In particular, we measure the distributions of local packing fraction, coordination number, number of neighbors, and contact locations, along with particle-particle positional and orientational correlations. More importantly, we construct a new stability indicator that correlates perfectly with the observed pile stabilities, enabling us to identify the fundamental mechanisms responsible for \textit{geometrically induced cohesion} in granular systems composed of non-interlocking particle shapes: interdigitation, rotational constraint, friction-mediated cohesion, and the ability of a pile to re-stabilize.
title Origin of geometric cohesion in non-convex granular materials: interplay between interdigitation and rotational constraints enhancing frictional stability
topic Soft Condensed Matter
Disordered Systems and Neural Networks
url https://arxiv.org/abs/2601.00262