粘接搭接疲劳损伤累积的数值模态敏感性分析

R. Palanisamy, P. Banerjee, M. Haq, Y. Deng
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引用次数: 0

摘要

由于其重量轻、成本效益高和多材料连接解决方案,粘接接头在汽车行业中越来越受欢迎。与铆接接头相比,粘接接头具有更均匀的应力分布和更长的疲劳寿命。然而,由于接头的损伤机理复杂,很难对其裂纹萌生、扩展到失效的过渡过程进行解析预测。为了提高粘接搭接裂纹检测和估计的可信度,本文提出了一种数值导波模态分析方法,以更好地了解粘接搭接的疲劳损伤。从初步试验中发现,粘结搭接内部裂纹随损伤状态的不同以不同的速率增大,可以根据paris-paris定律进行建模。然而,准确估计从裂纹萌生、裂纹扩展到完全破坏的过渡是非常重要的。本文通过一系列的有限元模拟来了解导波在不同损伤状态下的模态行为,并从裂纹起裂和裂纹扩展中提取最有用的指示过渡形式的特征。提取各种预后模型中的特征应使用,改进剩余使用寿命预测。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical Modal Sensitivity Analysis for Fatigue Damage Accumulation in Adhesively Bonded Lap-Joint
Adhesively bonded joints are gaining popularity among automotive industries due to their light-weight, cost-effective, and multi-material joining solutions. Adhesively bonded joints not only yield light-weighted structures but also provide a more uniform stress distribution than riveted joints resulting in higher fatigue life. However, due to their complex damage mechanism it is not easy to analytically predict the transition between crack initiation, propagation and failure of the joint. To improve the confidence of crack detection and estimation in adhesively bonded lap-joint, this paper proposes a numerical guided wave modal analysis to better understand the fatigue damage. From initial experiments it was found that the crack inside adhesive lap-joints increases at different rates depending on the state of the damage and can be modelled according to the paris-paris law. However, accurate estimation of the transition from crack initiation and crack propagation until total failure is non-trivial. In this paper, a series of finite element simulations are conducted to understand the modal behavior of guided waves at various damage states of the lap-joint and extract the most useful features indicative of transition form from crack initiation and crack propagation. Extracted features shall be used in various prognosis models to improve the remaining-useful-life prediction.
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