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通过反演方法确定有前途的仿生弹性体的动态压缩刚度。

Identifying the dynamic compressive stiffness of a prospective biomimetic elastomer by an inverse method.

机构信息

National Institute of Standards and Technology, 100 Bureau Drive, Stop 8553, Gaithersburg, Maryland 20899, United States.

出版信息

J Mech Behav Biomed Mater. 2012 Oct;14:89-100. doi: 10.1016/j.jmbbm.2012.04.023. Epub 2012 May 14.

Abstract

Soft elastomeric materials that mimic real soft human tissues are sought to provide realistic experimental devices to simulate the human body's response to blast loading to aid the development of more effective protective equipment. The dynamic mechanical behavior of these materials is often measured using a Kolsky bar because it can achieve both the high strain rates (>100s(-1)) and the large strains (>20%) that prevail in blast scenarios. Obtaining valid results is challenging, however, due to poor dynamic equilibrium, friction, and inertial effects. To avoid these difficulties, an inverse method was employed to determine the dynamic response of a soft, prospective biomimetic elastomer using Kolsky bar tests coupled with high-speed 3D digital image correlation. Individual tests were modeled using finite elements, and the dynamic stiffness of the elastomer was identified by matching the simulation results with test data using numerical optimization. Using this method, the average dynamic response was found to be nearly equivalent to the quasi-static response measured with stress-strain curves at compressive strains up to 60%, with an uncertainty of ±18%. Moreover, the behavior was consistent with the results in stress relaxation experiments and oscillatory tests although the latter were performed at lower strain levels.

摘要

人们寻求模仿真实柔软人体组织的软弹性体材料,以提供逼真的实验设备来模拟人体对爆炸载荷的反应,从而帮助开发更有效的防护设备。这些材料的动态力学行为通常使用 Kolsky 杆进行测量,因为它可以实现爆炸场景中普遍存在的高应变速率(>100s(-1)) 和大应变(>20%)。然而,由于动态平衡不良、摩擦和惯性效应,获得有效结果具有挑战性。为了避免这些困难,采用逆方法通过使用 Kolsky 杆测试结合高速 3D 数字图像相关来确定软的、有前途的仿生弹性体的动态响应。使用有限元对单个测试进行建模,并通过数值优化将模拟结果与测试数据进行匹配来识别弹性体的动态刚度。使用这种方法,发现平均动态响应在高达 60%的压缩应变下与使用应力-应变曲线测量的准静态响应几乎等效,不确定性为±18%。此外,尽管后者在较低的应变水平下进行,但该行为与应力松弛实验和振荡测试的结果一致。

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