基于机电阻抗的结构健康监测损伤位置预测指标克里格法

IF 1 4区 工程技术 Q4 MECHANICS Comptes Rendus Mecanique Pub Date : 2021-04-27 DOI:10.5802/CRMECA.81
Daniel Resende Gonçalves, Jose dos Reis Vieira de Moura, Paulo Pereira, Marcos Vinícius Agapito Mendes, Henrique Senna Diniz-Pinto
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引用次数: 1

摘要

在过去的几十年里,一些结构健康监测(SHM)的无损技术已经改进了它们的分析方法。其中,基于机电阻抗的SHM技术(EMISHM)已经在几个领域进行了测试,并与不同的统计方法相关联。考虑到损伤度量数据沿结构方向空间变化的性质,提出了用指示克里格法预测铝板中心是否存在已知损伤的方法。地图显示了损失指标在几个值范围内的概率,能够勾勒出受损害影响的区域并预测其位置。不同PZT斑块间距的情景比较表明,随着PZT斑块间距的增加,模型的可靠性降低。此外,对于所研究的结构,它表明不可能通过传感器/致动器之间的距离大于16.67 cm的方法获得结果。然而,结果表明,这种方法可以作为一种可行的替代方法,使用损伤度量来绘制受损伤影响的区域及其位置。
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Indicator kriging for damage position prediction by the use of electromechanical impedance-based structural health monitoring
Some nondestructive techniques of the Structural Health Monitoring (SHM) have improved their analysis in the past decades. Among them, the electromechanical impedance-based SHM technique (EMISHM) has been tested in several fields and associated to different statistical methodologies. Considering the nature of the spatial variation of the damage metric data along structures, herein is proposed the use of the indicator kriging method for predicting the existence of a known damage located in the center of an aluminum plate. Maps showing the probability of the damage metric to fall in several value ranges were capable of outlining the areas affected by the damage and predict its location. Comparisons between scenarios with different spacing between PZT patches showed a reduction in the reliability of the model with the increasing of such spacing. Also, for the structure under study, it demonstrates that it is not possible to obtain results by the methodology for distance between sensors/actuators greater than 16.67 cm. However, the results show that this approach can be a viable alternative for using damage metrics to map regions affected by damage and its location.
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来源期刊
Comptes Rendus Mecanique
Comptes Rendus Mecanique 物理-力学
CiteScore
1.40
自引率
0.00%
发文量
0
审稿时长
12 months
期刊介绍: The Comptes rendus - Mécanique cover all fields of the discipline: Logic, Combinatorics, Number Theory, Group Theory, Mathematical Analysis, (Partial) Differential Equations, Geometry, Topology, Dynamical systems, Mathematical Physics, Mathematical Problems in Mechanics, Signal Theory, Mathematical Economics, … The journal publishes original and high-quality research articles. These can be in either in English or in French, with an abstract in both languages. An abridged version of the main text in the second language may also be included.
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