Vibration correlation technique for the estimation of real boundary conditions and buckling load of unstiffened plates and cylindrical shells

Mariano A. Arbelo*, Sérgio F.M. De Almeida, Maurício V. Donadon, Sandro R. Rett, Richard Degenhardt, Saullo G.P. Castro, Kaspars Kalnins, Oļģerts Ozoliņš

*Corresponding author for this work

Research output: Contribution to journalArticleScientificpeer-review

57 Citations (Scopus)

Abstract

Nondestructive experimental methods to calculate the buckling load of imperfection sensitive thin-walled structures are one of the most important techniques for the validation of new structures and numerical models of large scale aerospace structures. Vibration correlation technique (VCT) allows determining equivalent boundary conditions and buckling load for several types of structures without reaching the instability point. VCT is already widely used for beam structures, but the technique is still under development for thin-walled plates and shells. This paper intends to explain the capabilities and current limitations of this technique applied to two types of structures under buckling conditions: flat plates and cylindrical shells prone to buckling. Experimental results for a flat plate and a cylindrical shell are presented together with reliable finite element models for both cases. Preliminary results showed that the VCT can be used to determine the realistic boundary conditions of a given test setup, providing valuable data for the estimation of the buckling load by finite element models. Also numerical results herein presented show that VCT can be used as a nondestructive tool to estimate the buckling load of unstiffened cylindrical shells. Experimental tests are currently under development to further validate the approach proposed herein.

Original languageEnglish
Pages (from-to)119-128
Number of pages10
JournalThin-Walled Structures
Volume79
DOIs
Publication statusPublished - 1 Jun 2014
Externally publishedYes

Keywords

  • Buckling
  • Composite materials
  • Cylindrical shells
  • Finite element model
  • Thin-walled structures
  • Vibration correlation technique

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