Ultrasonic guided waves offer a convenient and practical approach to structural health monitoring and non-destructive evaluation, thanks to some distinct advantages. Guided waves, in particular Lamb waves, can be used to localise damage by utilising prior knowledge of propagation and reflection characteristics. Typical localisation methods make use of the time of arrival of waves emitted or reflected from the damage, the simplest of which involves triangulation. It is useful to decompose the measured signal into the expected waves propagating directly from the actuation source in the absence of damage, and for this paper referred to as nominal waves. This decomposition allows for determination of waves reflected from damage, boundaries or other local inhomogeneities. Previous decomposition methods make use of accurate analytical models, but there is a gap in methods of decomposition for complex materials and structures. A new method is shown here which uses a Bayesian approach to decompose single-source signals, which has the advantage of quantification of the uncertainty of the expected signal. Furthermore, the approach produces inherent parametric features which correlate to known physics of guided waves. In this paper, the decomposition method is demonstrated on data from a simulation of guided wave propagation in a small aluminium plate, using the local interaction simulation approach, for a damaged and undamaged case. Analysis of the decomposition method is done in three ways; inspect individual decomposed signals, track the inherently produced parametric features along propagation distance, and use method in a localisation strategy. The Bayesian decomposition was found to work well for the assessment criteria mentioned above. The use of these waves in the localisation method returned estimates accurate to within 1mm in many sensor configurations.
翻译:由于一些明显的优势,超超导引导波为结构性健康监测和非破坏性评价提供了方便和实用的方法。引导波,特别是羔羊波,可以使用先前对传播和反射特点的了解,用来通过利用先前对传播和反射特点的了解,确定损害位置。典型的本地化方法利用了从损害中排放或反映的波浪到达的时间,最简单的是三角定位。将测量的信号分解到预期的波流中,在没有损害的情况下直接从感应源传播,以及本文被称为名义波。这种分解可以确定从损害、边界或其他当地不相容特性中反映的波流。在先前的分解方法中使用了准确的分析模型,但在复杂的材料和结构的分解方法方面存在着差距。这里展示了一种新方法,即采用贝氏方法将单一源信号分解,这有利于对预期信号的不确定性进行量化。此外,在采用该方法之后产生的固有的分解特征与已知的受引波物理学相关。在本文件中,使用精确的分解方法使用了精确的分解方法,在分析1号模型中,在分析中,在分析中采用不精确的折变方法,在分析中,在分析中采用了一种不折变的方法。在分析中,在分析中,在分析中采用一种不精确的解的方法是一种数据的方法。在分析中,在分析中,在分析中采用了一种不测压法的方法是一种不动的方法是一种数据。