Abstract
In this paper, a closed-form method for the analysis of the local postbuckling behaviour of aircraft panels
that are braced by hat-stringers is presented. The stiffened panels are loaded by transverse compression
which is a load case that has been treated only scarcely in the open literature, and the corresponding
buckling and postbuckling behaviour that eventually leads to failure of the panel is quite different to
what is observed when a panel under longitudinal compression is considered. This contribution clarifies
that the ultimate load bearing capacity of a stiffened panel with closed-profile stringers under transverse
compression is governed by several consecutive stability cases. Firstly a closed-form approximate analysis
method for the linear buckling analysis of the skin between two stringers taking the torsional stiffness
of the hat-stringers into account is derived (stability case 1). Secondly, a simple Marguerre-type
postbuckling analysis method is presented that accounts for the geometrically nonlinear behaviour of
the panel skin after buckling (stability case 2) and enables a closed-form analysis of its effective width.
Thirdly, the linear buckling analysis is adapted to the analysis of the panel skin under a stringer (stability
case 3). It will be shown that stability cases 2 and 3 cannot be treated independently, but have to be considered
interactively which necessitates an iterative procedure. The accuracy of the proposed analysis
method, relying on the simplifying assumption of a perfectly flat plate rather than considering a cylindrically
curved panel is established by comparison with results of accompanying geometrically nonlinear
finite element calculations.
| Original language | English |
|---|---|
| Pages (from-to) | 2830–2844 |
| Number of pages | 15 |
| Journal | Composite Structures |
| Volume | 92 |
| Issue number | 12 |
| DOIs | |
| Publication status | Published - Nov 2010 |
Fields of science
- 201117 Lightweight design
- 203 Mechanical Engineering
- 203002 Endurance strength
- 203003 Fracture mechanics
- 203004 Automotive technology
- 203007 Strength of materials
- 203011 Lightweight design
- 203012 Aerospace engineering
- 203015 Mechatronics
- 203022 Technical mechanics
- 205015 Composites
- 205016 Materials testing
- 211905 Bionics
- 203034 Continuum mechanics
JKU Focus areas
- Mechatronics and Information Processing
- Engineering and Natural Sciences (in general)