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Damage indication in smart structures using modal effective electromechanical coupling coefficients

机译:使用模态有效机电耦合系数的智能结构损伤指示

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This work explores the use, in structural health monitoring, of the so-called modal effective electromechanical coupling coefficient (EMCC) as a damage indicator for structures with failures such as cracks. For this purpose, a discrete layered finite element (FE) model for smart beams is proposed and applied to short-circuit (SC) and open-circuit (OC) modal analyses of healthy and damaged (cracked) cantilever beams with symmetrically surface-bonded piezoelectric patches. Focus is made here on enhancing the electrical behavior modeling by introducing a quadratic bubble function in the electric potential through-the-thickness approximation. Therefore, the corresponding higher-order potential (HOP) degree of freedom is condensed at the ply level, leading to a passive stiffening effect (SE) similar to the so-called higher-order induced potential (HIP); then the physical equipotential (EP) electrode effect, often neglected in the piezoelectric FE literature, is here implemented after the electrodes' FE assembly. After its validation against available analytical and experimental results, the proposed piezoelectric FE is used for parametric analyses of SC-based and OC-based EMCC change factors (ECFs) and frequency change factors (FCFs) in terms of the crack depth and position ratios. It was found that the EP effect was more influential on the ECF than the SE. However, for the FCFs, the EP effect was influential only when it is defined from the OC frequencies. Finally, the ECFs were found to be higher than the FCFs, in particular for higher modes.
机译:这项工作探索了在结构健康监测中使用所谓的模态有效机电耦合系数(EMCC)作为具有裂纹等故障的结构的损坏指标。为此,提出了一种用于智能梁的离散分层有限元(FE)模型,并将其应用于健康和受损(裂纹)悬臂梁的对称表面粘结的短路(SC)和开路(OC)模态分析压电贴片。这里的重点是通过在整个厚度电势中引入二次气泡函数来增强电行为模型。因此,相应的高阶电势(HOP)自由度会在层层上凝结,从而导致类似于所谓的高阶感应电势(HIP)的被动硬化效应(SE)。那么在压电有限元文献中经常忽略的物理等电势(EP)电极效应,是在电极的有限元组装之后实现的。在针对现有的分析和实验结果进行验证后,提出的压电有限元用于基于裂纹深度和位置比的基于SC和基于OC的EMCC变化因子(ECF)和频率变化因子(FCF)的参数分析。发现EP效应对ECF的影响比SE更大。但是,对于FCF,仅当从OC频率定义EP效果时,EP效果才有影响。最后,发现ECF高于FCF,尤其是对于较高模式。

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