The modal surface interpolation method for damage localization

被引:3
作者
Limongelli, Maria Pina [1 ]
机构
[1] Politecn Milan, Dept Architecture Built Environm & Construct Engn, Piazza Leonardo da Vinci 32, I-20133 Milan, Italy
来源
12TH INTERNATIONAL CONFERENCE ON DAMAGE ASSESSMENT OF STRUCTURES | 2017年 / 842卷
关键词
IDENTIFICATION; CURVATURE;
D O I
10.1088/1742-6596/842/1/012004
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The Interpolation Method (IM) has been previously proposed and successfully applied for damage localization in plate like structures. The method is based on the detection of localized reductions of smoothness in the Operational Deformed Shapes (ODSs) of the structure. The IM can be applied to any type of structure provided the ODSs are estimated accurately in the original and in the damaged configurations. If the latter circumstance fails to occur, for example when the structure is subjected to an unknown input(s) or if the structural responses are strongly corrupted by noise, both false and missing alarms occur when the IM is applied to localize a concentrated damage. In order to overcome these drawbacks a modification of the method is herein investigated. An ODS is the deformed shape of a structure subjected to a harmonic excitation: at resonances the ODS are dominated by the relevant mode shapes. The effect of noise at resonance is usually lower with respect to other frequency values hence the relevant ODS are estimated with higher reliability. Several methods have been proposed to reliably estimate modal shapes in case of unknown input. These two circumstances can be exploited to improve the reliability of the IM. In order to reduce or eliminate the drawbacks related to the estimation of the ODSs in case of noisy signals, in this paper is investigated a modified version of the method based on a damage feature calculated considering the interpolation error relevant only to the modal shapes and not to all the operational shapes in the significant frequency range. Herein will be reported the comparison between the results of the IM in its actual version (with the interpolation error calculated summing up the contributions of all the operational shapes) and in the new proposed version (with the estimation of the interpolation error limited to the modal shapes).
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页数:8
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