Fractal geometry and mechanics of randomly folded thin sheets

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Resumen

This work is devoted to the statistical geometry of crumpling network and its effect on the geometry and mechanical properties of randomly folded materials. We found that crumpling networks in randomly folded sheets of different kinds of paper exhibit statistical self-similarity characterized by the universal fractal dimension DN = 1.83 ± 0.03. The balance of bending and stretching energy stored in the folded creases determines the fractal geometry of folded sheets displaying intrinsically anomalous self-similarity with the universal local fractal dimension Dl = 2.67 ± 0.05 and the material dependent global fractal dimension D ≤ D l. Moreover, we found that the entropic rigidity of crumpling network governs the mechanical behavior of randomly crumpled sheets under uniaxial compression.

Idioma originalInglés
Título de la publicación alojadaIUTAM Symposium on Scaling in Solid Mechanics - Proceedings of the IUTAM Symposium
EditorialSpringer Verlag
Páginas233-241
Número de páginas9
ISBN (versión impresa)9781402090325
DOI
EstadoPublicada - 2009
EventoIUTAM Symposium on Scaling in Solid Mechanics - Cardiff, Reino Unido
Duración: 25 jun. 200729 jun. 2007

Serie de la publicación

NombreSolid Mechanics and its Applications
Volumen10
ISSN (versión impresa)1875-3507

Conferencia

ConferenciaIUTAM Symposium on Scaling in Solid Mechanics
País/TerritorioReino Unido
CiudadCardiff
Período25/06/0729/06/07

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