Sensitivity of non-destructive technique for determination of material properties in reinforced laminated composite plate based on vibration response

A. Kovalovs, S. Ručevskis, K. Dzelzītis, A. Chate
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Abstract

The paper presents a sensitivity analysis of the non-destructive numerical-experimental method for the identification of the elastic properties in laminated composite plate. The identification was performed on a laminated carbon fibre composite plate with laminate stacking sequence 0o/90o. The method is based on comparing natural frequencies between physical experiment and numerical results obtained by using response surface. Minimizing the error functional between the numerical and experimental data of vibration responses, the identification of materials properties can be performed. When solving the identification problem, it is recommended to take all experimentally obtained frequencies into the error functional. At the same time, different amounts of natural frequencies used for identification in the error functional show various values of material properties. Depending on the amount of frequencies in the error functional, different values of the elastic properties can be obtained. Eleven combinations of frequencies were used for identification of elastic properties. The percentage difference between experimentally measured and numerically calculated frequencies with various values of obtained elastic constants do not exceed 2.4%. Despite different values of elastic constants, small percentage difference shows good agreement between experimentally measured and numerically calculated frequencies. It can be seen that elastic constants obtained for the composite plate are fairly accurate in each case and can be used for modelling composite structures.
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基于振动响应的增强层合复合板材料性能无损测定技术的灵敏度
本文对复合材料层合板弹性性能的无损数值-实验方法进行了灵敏度分析。对层叠顺序为0 /90o的碳纤维复合材料层合板进行了识别。该方法基于物理实验结果与响应面计算结果的固有频率对比。将振动响应的数值与实验数据之间的误差函数最小化,可以进行材料性能的识别。在解决识别问题时,建议将所有实验得到的频率都纳入误差函数。同时,误差函数中用于识别的不同数量的固有频率显示了不同的材料性能值。根据误差函数中频率的不同,可以得到不同的弹性特性值。使用11种频率组合来识别弹性特性。实验测量的频率与数值计算的频率在不同弹性常数值下的百分比差不超过2.4%。尽管弹性常数值不同,但实验测量频率与数值计算频率之间的百分比差异很小,结果吻合良好。由此可见,得到的复合材料板弹性常数在每种情况下都是相当准确的,可以用来模拟复合材料结构。
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