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Fractal analysis of nonlinear ultrasonic waves in phase-space domain as a quantitative method for damage assessment of concrete structures

机译:相空间域非线性超声波的分形分析作为混凝土结构损伤评估的定量方法

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摘要

The present paper applies fractal dimension as a mathematical tool to extract a quantitative geometric feature from nonlinear ultrasonic waves in phase-space domain. The feature is then used for damage assessment of concrete material under different service loads after experiencing extreme compressive loads. For this purpose, concrete samples are loaded in two different scenarios: the first loading part is set to initiate micro cracks and generate macro cracks, while the second loading procedure is set to simulate service loads and change the cracks' boundary conditions. Due to nonlinear ultrasonic waves' sensitivity to cracks in early stages, nonlinear ultrasound test is performed. In contrast to traditional approaches which analyze nonlinear ultrasound waves in frequency domain, in this paper, nonlinear ultrasonic waves in phase-space domain are studied. Phase-space domain is a powerful mathematical tool that allows researchers to analyze data quantitatively and qualitatively using different signal processing techniques like fractal dimension. For the first time, fractal analysis of nonlinear ultrasound waves in phase-space domain is performed to measure the nonlinearity of the waves due to interactions with loaded-induced cracks in concrete materials. In general, fractal analysis makes it possible to assign dimension for sets that do not have integer dimension. To calculate fractal dimension, the box-counting method, as a pragmatic method, is used. A two-dimensional (2D) and three-dimensional (3D) box-counting method for calculating the fractal dimension of nonlinear ultrasonic waves in phase-space domain are utilized. It is shown that fractal dimension is a powerful signal processing tool for analyzing nonlinear ultrasonic signals in phase-space domain and extracting quantitative damage-sensitive features in presence of service load. In contrast, results of frequency domain analysis show a lack of noticeable trend, especially for large service loads. This observation indicates that features extracted in frequency domain may not be reliably used as damage-sensitive features for evaluating the level of cracking in concrete material under service load.
机译:本文采用分形维数作为数学工具从相空间域的非线性超声波中提取定量几何特征。然后,该特征用于承受极端压缩载荷后在不同使用载荷下混凝土材料的损伤评估。为此,在两种不同的情况下加载混凝土样本:第一个加载部分设置为引发微裂纹并生成宏观裂纹,而第二个加载程序设置为模拟使用载荷并更改裂纹的边界条件。由于非线性超声波对裂纹的早期敏感性,因此进行了非线性超声测试。与传统方法分析频域中的非线性超声波相反,本文研究了相空间域中的非线性超声波。相空间域是一种功能强大的数学工具,可让研究人员使用分形维等不同的信号处理技术来定量和定性地分析数据。第一次,在相空间域中对非线性超声波进行分形分析,以测量由于与混凝土材料中的加载引起的裂纹相互作用而引起的波的非线性。通常,分形分析可以为没有整数维数的集合分配维数。为了计算分形维数,使用了盒数法作为一种实用的方法。利用二维(2D)和三维(3D)盒计数法计算相空间域中非线性超声波的分形维数。结果表明,分形维数是一种功能强大的信号处理工具,可用于分析相空间域中的非线性超声信号,并在存在服务负载的情况下提取定量的损伤敏感特征。相反,频域分析的结果表明缺乏明显的趋势,尤其是对于较大的服务负载。该观察结果表明,在频域中提取的特征可能无法可靠地用作对损伤敏感的特征,以评估在使用载荷下混凝土材料的开裂程度。

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