Abroug Nada, Schöbel Lisa, Boccaccini Aldo R, Seitz Hermann
Chair of Microfluidics, Faculty of Mechanical Engineering and Marine Technology, University of Rostock, 18059 Rostock, Germany.
Institute of Biomaterials, Department of Materials Science and Engineering, Friedrich Alexander-University Erlangen-Nuremberg, 91058 Erlangen, Germany.
Gels. 2024 Oct 22;10(11):676. doi: 10.3390/gels10110676.
The rubber elasticity theory has been lengthily applied to several polymeric hydrogel substances and upgraded from idealistic models to consider imperfections in the polymer network. The theory relies solely on hyperelastic material models in order to provide a description of the elastic polymer network. While this is also applicable to polymer gels, such hydrogels are rather characterized by their water content and visco-elastic mechanical properties. In this work, we applied rubber elasticity constitutive models through hyperelastic parameter identification of hydrogels based on their stress-strain response to compression. We further performed swelling experiments and determined the intrinsic properties, i.e., density, of the specimens and their components. Additionally, we estimated their equilibrium swelling and employed it in the swelling-equilibrium theory in order to determine the polymer-solvent interaction parameter of each hydrogel with regard to cross-linking. Our results show that the average mesh size obtained from the rubber elasticity theory can be regarded as a concentration-dependent characteristic length of the hydrogel's network and couples the non-linear elastic response to the specimens' inherent visco-elasticity through hysteresis as a quantifier of energy dissipation under large deformation.
橡胶弹性理论已被长期应用于多种聚合物水凝胶物质,并从理想模型升级,以考虑聚合物网络中的缺陷。该理论仅依赖超弹性材料模型来描述弹性聚合物网络。虽然这也适用于聚合物凝胶,但此类水凝胶的特征更多在于其含水量和粘弹性力学性能。在这项工作中,我们通过基于水凝胶对压缩的应力 - 应变响应进行超弹性参数识别,应用了橡胶弹性本构模型。我们还进行了溶胀实验,测定了试样及其组分的固有性质,即密度。此外,我们估计了它们的平衡溶胀,并将其应用于溶胀平衡理论,以确定每种水凝胶关于交联的聚合物 - 溶剂相互作用参数。我们的结果表明,从橡胶弹性理论获得的平均网眼尺寸可被视为水凝胶网络的浓度依赖性特征长度,并通过滞后现象将非线性弹性响应与试样固有的粘弹性联系起来,滞后现象作为大变形下能量耗散的量化指标。