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Novel approximate waveform capacity dimension for damage identification of beam-type structures

机译:新型的近似波形容量尺寸,用于梁型结构的损伤识别

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摘要

Fractal as a novel mathematical tool has a great potential to deal with transit events in a complex waveform. In this paper, fractal is introduced to detect irregularity of vibration mode shapes without using a baseline requirement. Different from the popular Katz's waveform fractal dimension (KWD), a novel approximate waveform capacity dimension (AWCD) specialized in irregularity detection in vibration mode shapes is introduced, from which an AWCD-based modal abnormality algorithm (AWCD-MAA) is established. The fundamental characteristics of AWCD-MAA, such as crack location identification and size quantification, are investigated using an analytical crack model of cantilever beams. An experimental modal shape evaluation of a cracked composite cantilever beam using smart piezoelectric sensors/actuators (i.e., Piezoelectric lead-zirconate-titanate (PZT) and polyvinylidene fluoride (PVDF)) is conducted to confirm the feasibility of the proposed algorithm. The proposed AWCD-MAA is capable of locating and quantifying the crack in a beam-type structure without prior requirement of baseline reference data.
机译:分形作为一种新颖的数学工具,具有处理复杂波形中的过渡事件的巨大潜力。在本文中,引入分形来检测振动模式形状的不规则性而无需使用基线要求。与流行的Katz的波形分形维数(KWD)不同,引入了专门用于振动模式形状不规则检测的新型近似波形容量维数(AWCD),从中建立了基于AWCD的模态异常算法(AWCD-MAA)。 AWCD-MAA的基本特征,如裂纹位置识别和尺寸量化,是使用悬臂梁的解析裂纹模型研究的。进行了使用智能压电传感器/执行器(即压电锆钛酸铅(PZT)和聚偏二氟乙烯(PVDF))对破裂的复合悬臂梁进行模态形状实验的实验,以确认该算法的可行性。所提出的AWCD-MAA能够定位和量化梁型结构中的裂纹,而无需事先提供基准参考数据。

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