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Deformation of the crack front during propagation in some disordered medium: theoretical and experimental studies

机译:在一些无序介质中繁殖期间裂纹前部的变形:理论和实验研究

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In heterogeneous disordered materials, a straight crack front experi-ences toughness fluctuations during its propagation that generate geometric fluc-tuations. Their long time statistical behavior has been studied by Lazarus et al. (JMPS, 2008) using Bueckner-Rice weight function theory. In particular, the evo-lution of the auto-correlation function, power spectrum and variance of the front fluctuations have been derived. The aim here is to compare these results to some experiments performed on transparent plexiglas blocks with the same apparatus as in Schmittbuhl and Maloy (PRL, 1997) by measuring the amplitude evolution of the crack front fluctuations in addition to the self-affinity roughness parameters. In a perfectly ideal homogeneous material, an initial straight crack front remains straight during propagation. But in an heterogeneous disordered materials, it be-comes rough. The aim of the present paper is to derive an analytical description of the evolution of this roughness and to compare it to experimental results. The assumption of quasi-static brittle crack propagation will be done. Among the experimental works, one may cite on the one hand, the pioneer work of Daguier et al. [2] in which the crack front is obtained postmortem, the crack surface being marked by ink and on the other hand, the works of Delaplace, Maloy and Schmittbuhl [8, 3] in transparent plexiglas in which the crack front can be ob-served in situ during its evolution. They deal mainly with the universal self-affine character of the crack front. The roughness exponent e was measured between 0.5 and 0.6. Here, we have again used the experimental framework of [8, 3] to measure the time evolution of the fluctuations in addition to its roughness. All the theoretical studies of the statistical properties of the crack front performed in quasi-static, use Bueckner[1]-Rice[7] weight function theory, also called line elastic models, to evaluate the stress intensity factors along the perturbed crack front. Among them, one may distinguish two groups depending on the type of the advance law used. The first ones [9, 10, 6] deal with crack advance governed
机译:在异构无序材料,其传播期间的直裂纹前端experi-分配办法韧性波动产生几何波动。他们很长一段时间的统计行为进行了研究拉撒路等。 (JMPS,2008)使用Bueckner - 莱斯权函数理论。特别地,前波动的自相关函数,功率谱和方差的EVO-lution已经导出。这里的目的是一些实验上透明的有机玻璃块用相同的装置中,通过测量在除自亲和力粗糙度参数裂纹前端波动的振幅演化进行与Schmittbuhl和玛洛伊(PRL,1997)来比较这些结果。在完全理想的均匀的材料,在初始直裂纹前端直线传播期间保持。但是在一个异构的无序材料,它是 - 来自粗糙。本文件的目的是导出该粗糙度的演化的分析描述并比较它的实验结果。准静态脆性裂纹传播的假设将被完成。在这些实验工作,可以列举,一方面,Daguier等人的开山之作。 [2]在该裂纹前端获得死后,裂纹表面由墨水和在另一方面标记,Delaplace,玛洛伊和Schmittbuhl [8,3]的作品在透明的有机玻璃,其中裂纹前端可以是转播其演变的过程中就地服务。他们主要是应对裂纹前沿的通用自仿射字符。在0.5和0.6之间测量的粗糙度指数e。在这里,我们再次使用的[8,3]实验框架来衡量,除了其粗糙度波动的时间演化。裂纹前端的统计特性的所有的理论研究在准静态进行,使用Bueckner [1] -Rice [7]的权重函数的理论,也被称为线弹性模型,来评价沿扰动裂纹前端的应力强度因子。其中,可以根据所使用的推进法律的类型区分两个组。所述第一合的[9,10,6]处理裂纹预先管辖

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