弹性铰链的微观特性对受压板在偏置拉伸试验中的整体行为的影响

IF 1.9 4区 工程技术 Q3 MECHANICS Continuum Mechanics and Thermodynamics Pub Date : 2024-09-10 DOI:10.1007/s00161-024-01325-0
G. La Valle, F. Fabbrocino, B. Desmorat
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引用次数: 0

摘要

实验观察表明,受压纸张在拉伸试验中的结果力-位移图的凹度发生了变化。在本文中,我们旨在将这些宏观观察到的机械特性与连接受印纤维的铰链(或枢轴)的微观特性联系起来。构成铰链的材料在微观尺度上被建模为各向同性的弹塑性 3D Cauchy 连续体。假设弹性机制是线性的,而塑性机制则表现为饱和或非饱和硬化。在圆形均质圆柱铰链的情况下,考虑了单调加载,以推导出将扭转角与总外加扭矩联系起来的中尺度构成关系。研究表明,微观尺度上的(非)饱和硬化会导致中观尺度上扭转角/扭矩图的(非)饱和硬化,这本身就是受压板偏压延伸测试中凹度变化的原因。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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On the influence of microproperties of elastoplastic hinges on the global behavior of pantographic sheets in bias extensional test

Experimental observations have revealed a change in the concavity of the resultant force-displacement plot in the extension test for pantographic sheets. In this paper, we aim to relate these macroscopically observed mechanical properties with the microscale properties of the hinges (or pivots) connecting the pantographic fibers. The material constituting the hinges is modeled at the microscale as an isotropic elastoplastic 3D Cauchy continuum. The elastic regime is assumed to be linear, while the plastic regime exhibits either saturating or non-saturating hardening. In the case of circular homogeneous cylindrical hinges, monotonic loading is considered to derive a mesoscale constitutive relation linking the torsional angle to the total applied torque. It is demonstrated that (non-)saturating hardening at the microscale results in (non-)saturating hardening of the twist angle/torque plot at the mesoscale, which itself is responsible for the change of concavity in bias extensional test of pantographic sheets.

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来源期刊
CiteScore
5.30
自引率
15.40%
发文量
92
审稿时长
>12 weeks
期刊介绍: This interdisciplinary journal provides a forum for presenting new ideas in continuum and quasi-continuum modeling of systems with a large number of degrees of freedom and sufficient complexity to require thermodynamic closure. Major emphasis is placed on papers attempting to bridge the gap between discrete and continuum approaches as well as micro- and macro-scales, by means of homogenization, statistical averaging and other mathematical tools aimed at the judicial elimination of small time and length scales. The journal is particularly interested in contributions focusing on a simultaneous description of complex systems at several disparate scales. Papers presenting and explaining new experimental findings are highly encouraged. The journal welcomes numerical studies aimed at understanding the physical nature of the phenomena. Potential subjects range from boiling and turbulence to plasticity and earthquakes. Studies of fluids and solids with nonlinear and non-local interactions, multiple fields and multi-scale responses, nontrivial dissipative properties and complex dynamics are expected to have a strong presence in the pages of the journal. An incomplete list of featured topics includes: active solids and liquids, nano-scale effects and molecular structure of materials, singularities in fluid and solid mechanics, polymers, elastomers and liquid crystals, rheology, cavitation and fracture, hysteresis and friction, mechanics of solid and liquid phase transformations, composite, porous and granular media, scaling in statics and dynamics, large scale processes and geomechanics, stochastic aspects of mechanics. The journal would also like to attract papers addressing the very foundations of thermodynamics and kinetics of continuum processes. Of special interest are contributions to the emerging areas of biophysics and biomechanics of cells, bones and tissues leading to new continuum and thermodynamical models.
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