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A 'Pseudo-excitation' approach for structural damage identification : from 'Strong' to 'Weak' modality

机译:一种“伪激励”方法来识别结构损伤:从“强”到“弱”模态

摘要

A damage characterization framework based on the "pseudo-excitation" (PE) approach has recently been established, aimed at quantitatively identifying damage in beam-, plate-, and shell-like structural components. However, it is envisaged that the effectiveness of the PE approach can be restricted in practical implementation, due to the involvement of high order derivatives of structural dynamic deflections, in which measurement noise and uncertainties can overwhelm the damage associated signal features upon mathematical differentiation. In this study, the PE approach was revamped by introducing the weighted integration, whereby the prerequisite of satisfying the local equilibrium conditions was relaxed from "point-by-point" to "region-by-region". The revamped modality was thus colloquially referred to as "weak formulation" of the PE approach, as opposed to its original version which is contrastively termed as "strong formulation". By properly configuring a weight function, noise immunity of the PE approach was enhanced, giving rise to improved detection accuracy and precision even under noisy measurement conditions. Furthermore, the 'weak formulation' was extended to a series of coherent variants through partial integration, rendering a multitude of detection strategies by selecting measurement parameters and configurations. This endowed the PE approach with flexibility in experimental manipulability, so as to accommodate various detection requirements. As an application of the "weak formulation", a continuous gauss smoothing (CGS)-based detection scheme was developed, and validated by localizing multiple cracks in a beam structure, showing fairly improved noise tolerance.
机译:最近建立了基于“伪激励”(PE)方法的损伤表征框架,旨在定量识别梁,板和壳状结构组件中的损伤。但是,由于结构动态变形的高阶导数的参与,可以设想到,PE方法的有效性可能会在实际实施中受到限制,其中测量噪声和不确定性在数学微分时会压倒与损伤相关的信号特征。在这项研究中,通过引入加权积分对PE方法进行了修改,从而满足了局部均衡条件的前提从“逐点”放宽到“逐区域”。因此,修改后的方式通俗地称为PE方法的“弱公式化”,与之相反,其原始版本被相反地称为“强公式化”。通过正确配置权重函数,可以增强PE方法的抗噪性,即使在嘈杂的测量条件下,也可以提高检测精度和精度。此外,“弱公式”通过部分集成扩展到一系列连贯的变体,通过选择测量参数和配置提供了多种检测策略。这使得PE方法在实验可操作性方面具有灵活性,从而可以适应各种检测要求。作为“弱公式”的一种应用,开发了一种基于连续高斯平滑(CGS)的检测方案,并通过在梁结构中定位多个裂纹进行了验证,从而显示出相当高的噪声容限。

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