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Swelling-induced instabilities in microscale, surface-confined poly(N-isopropylacryamide) hydrogelsElectronic supplementary information (ESI) available: Movie clips showing rotation of buckled gel, buckle formation from below, swelling of differential lateral swelling beams, edge buckle formation, bulk buckle formation and rotation of differential lateral swelling beams. See DOI: 10.1039/c0sm00021c
A hydrogel is a three-dimensional hyperelastic polymer network that swells to a specific volume upon exposure to a penetrating solvent. If mechanical constraints interfere with the swelling process, anisotropic compressive stresses are generated, which may manifest in local or global instabilities....
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Main Authors: | , , , |
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Format: | Article |
Language: | English |
Online Access: | Get full text |
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Summary: | A hydrogel is a three-dimensional hyperelastic polymer network that swells to a specific volume upon exposure to a penetrating solvent. If mechanical constraints interfere with the swelling process, anisotropic compressive stresses are generated, which may manifest in local or global instabilities. Herein, we employ confocal microscopy for the
in situ
, three-dimensional study of micron-scale hydrogels that are pinned to a solid substrate. Depending on the initial geometry of the hydrogel, four general modes of swelling-induced deformation were found: lateral differential swelling, local sinusoidal edge buckling, bulk sinusoidal buckling, and surface creasing. The transition between local edge buckling and bulk buckling is consistent with linear elastic theory; however, linear theory cannot be used to predict many details of the swollen structures. Whereas global buckling has a well-defined wavelength that depends on height of the hydrogel structure, edge buckling appears to be independent of height and depends on sample history. Moreover, edge buckling can appear in globally buckled structures, suggesting two different mechanisms for the two instabilities.
Mechanical constraints imposed on swellable soft materials give rise to various complex three-dimensional geometries. |
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ISSN: | 1744-683X 1744-6848 |
DOI: | 10.1039/c0sm00021c |