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Advisor(s)
Abstract(s)
The localization of damage in composite plates and other structures is often performed based on mode
shape curvatures. These curvatures are usually computed using finite differences. However, finite differences
spread and amplify numerical and experimental errors. A technique based on the Ritz method
allows to choose an optimal spatial sampling in order to minimize this problem. In the present work
we apply this technique, along with the second and fourth order finite differences to compute the mode
shape curvatures. To evaluate the successfulness of the damage localizations a quality evaluator is proposed
in this paper. The need for the optimal spatial sampling is verified by analyzing two locations of
a wide range of damage severities. Damage localizations obtained with second and fourth order finite differences were compared and it was found out that the results are better when one uses the highest order
finite difference.
Description
Keywords
Damage localization Laminated composite plate Finite differences Mode shape curvatures Optimal spatial sampling Ritz method
Pedagogical Context
Citation
Publisher
Elsevier