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Revisit to three-dimensional percolation theory: Accurate analysis for highly stretchable conductive composite materials

机译:重新审视三维渗透理论:高可拉伸导电复合材料的准确分析

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A percolation theory based on variation of conductive filler fraction has been widely used to explain the behavior of conductive composite materials under both small and large deformation conditions. However, it typically fails in properly analyzing the materials under the large deformation since the assumption may not be valid in such a case. Therefore, we proposed a new three-dimensional percolation theory by considering three key factors: nonlinear elasticity, precisely measured strain-dependent Poisson's ratio, and strain-dependent percolation threshold. Digital image correlation (DIC) method was used to determine actual Poisson's ratios at various strain levels, which were used to accurately estimate variation of conductive filler volume fraction under deformation. We also adopted strain-dependent percolation threshold caused by the filler re-location with deformation. When three key factors were considered, electrical performance change was accurately analyzed for composite materials with both isotropic and anisotropic mechanical properties.
机译:基于导电填料馏分变化的渗透理论已被广泛用于解释在小和大变形条件下导电复合材料的行为。然而,由于假设可能在这种情况下可能无效,它通常在适当地分析材料下的正确分析。因此,我们通过考虑三个关键因素提出了一种新的三维渗透理论:非线性弹性,精确测量的应变依赖性泊松比和依赖于应变依赖性渗透阈值。数字图像相关(DIC)方法用于确定各种应变水平的实际泊松比,用于精确地估计变形下导电填料体积分数的变化。我们还采用了由填料重新定位引起的应变依赖性渗透阈值。当考虑三个关键因素时,用各向同性和各向异性机械性能准确地分析电性能变化。

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