An improved parameter fitting approach of a planar biaxial test including the experimental prestretch.

K. Vander Linden, H. Fehervary, Laura Maes, N. Famaey
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引用次数: 7

Abstract

Planar biaxial testing is a popular experimental technique for characterizing and comparing biological soft tissues. A correct identification of the different stress states of the tissue sample is therefore essential. However, the difference between the zero-stress reference state and the sample state prior to the loading cycle caused by the mounting, preconditioning and preloading is often not considered. The importance of this difference, caused by prestretch, is investigated by simulating virtual planar biaxial experiments, either assuming an ideal test with a single deformation gradient or using finite element modeling to simulate a rake-based experiment. Multiple parameter fitting methods are used to estimate the material properties based on the available experimental data. These methods vary based on how they approximate the zero-stress state: either the prestretch is ignored, or the loads are zeroed after the preload has been reached, or the unknown prestretch values are included into the optimization function. The results reveal the high necessity of assessing the stress-free state when analyzing a planar biaxial test. The material fitting including the prestretch outperforms the other methods in terms of correctly describing the mechanical behavior of the tested material. It can be extended to correct for the boundary effects induced by the gripping mechanisms, providing a more accurate, yet more computationally expensive estimate of the material properties.
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一种改进的平面双轴试验参数拟合方法,包括实验预拉伸。
平面双轴测试是一种常用的表征和比较生物软组织的实验技术。因此,正确识别组织样品的不同应力状态是必不可少的。然而,通常没有考虑安装、预紧和预紧引起的加载周期前零应力参考状态与样品状态之间的差异。通过模拟虚拟平面双轴实验,对预拉伸引起的这种差异的重要性进行了研究,要么假设具有单一变形梯度的理想试验,要么使用有限元建模来模拟基于耙的实验。在现有实验数据的基础上,采用多参数拟合方法对材料性能进行估计。这些方法根据它们如何近似零应力状态而有所不同:要么忽略预拉伸,要么在达到预拉伸后将载荷归零,要么将未知的预拉伸值包含在优化函数中。结果表明,在分析平面双轴试验时,评估无应力状态是非常必要的。包括预拉伸在内的材料拟合在正确描述被测材料的机械行为方面优于其他方法。它可以扩展到校正由夹持机构引起的边界效应,提供更准确,但计算成本更高的材料性能估计。
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