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FRACTAL DIMENSION BASED SIGNAL PROCESSING TECHNIQUE AND ITS USE FOR NONDESTRUCTIVE TESTING

机译:基于分形维数的信号处理技术及其在无损检测中的应用

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摘要

Fractal dimension based signal processing technique has been extensively applied to various fields, but using the method to characterize discrete time domain ultrasonic signals reflecting defects and any other structural/material inhomogeneities has not been fully investigated. The aim of our study is to investigate the fractal features of the ultrasonic echoes with fractal dimensions and the implement in NDT (nondestructive testing). In order to obtain faithful representation of fractal dimensions, two improved fractal dimension algorithms, box-counting method and R/S (range/standard deviation) method, are presented and with their capability evaluated by two kinds of fractal signals, FBM (fractal Bronian motion) and WM (Weierstrass - Mandelbrot); and a new method to guarantee the feasibility of calculated fractal dimensions is proposed based on the analysis of the above simulated results. Then the fractal dimensions of ultrasonic signals measured from pipeline sample, carbon steel and aluminum specimens have been calculated and statistically analyzed to find the fractal properties of the ultrasonic signals. The experimental results show that ultrasonic signals have the scale-invariant property that the fractal set possessed; the fractal dimension can indicate the complexity and irregularity degree of waveform of ultrasonic signal; the fractal dimensions of ultrasonic signals from various defects and microstructures are found to possess solid distribution intervals, which can be used to identify the presence of defects and the features of materials. Our study reveals the potentiality of the technique for defect testing and material microstructure assessment by ultrasonic echoes.
机译:基于分形维数的信号处理技术已广泛应用于各个领域,但是使用该方法来表征反映缺陷和任何其他结构/材料不均匀性的离散时域超声信号的特性尚未得到充分研究。我们的研究目的是研究具有分形维数的超声波回波的分形特征以及无损检测中的工具。为了获得分形维数的真实表示,提出了两种改进的分形维数算法:盒计数法和R / S(范围/标准差)方法,并通过两种分形信号FBM(分形布朗尼)评估了它们的能力。运动)和WM(Weierstrass-Mandelbrot);在对上述模拟结果进行分析的基础上,提出了一种保证分形维数计算可行性的新方法。然后,对管道样品,碳钢和铝样品测得的超声信号的分形维数进行了计算和统计分析,以发现超声信号的分形特性。实验结果表明,超声信号具有分形集所具有的尺度不变性。分形维数可以表示超声信号波形的复杂度和不规则度。发现来自各种缺陷和微结构的超声信号的分形维数具有固体分布间隔,可用于识别缺陷的存在和材料的特征。我们的研究揭示了通过超声回波进行缺陷测试和材料微观结构评估的技术的潜力。

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