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Analysis and Design of Curved Laminated Composite Panels under External Pressure
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Curved panels can bear more lateral load than flat plates because they can transmit the
external load along curved surface in addition to load-carrying capacity by the bending stiffness. For
curved panels, however, there is a critical point of the lateral load that structure can endure before it
buckles. On the other hand, composites are known to have more advantages in specific strength and
stiffness than conventional metal materials. The present paper proposes a semi-analytical method to
predict the initial buckling loads of slightly curved panels composed of thin orthotropic composite
layers under general boundary conditions. Based on the Donnell type theory, the potential strain
energy is evaluated as a sum of stretching energy, stretching-bending coupling energy and bending
energy, and the external work done by uniform external pressure is included in the functional. The
eigenvalue equation is derived by the Ritz method to yield such initial buckling load parameters as
eigenvalues. Numerical examples include a list of buckling loads and the corresponding buckling
patterns for typical panels with simply supported and clamped edges.
Title: Analysis and Design of Curved Laminated Composite Panels under External Pressure
Description:
Curved panels can bear more lateral load than flat plates because they can transmit the
external load along curved surface in addition to load-carrying capacity by the bending stiffness.
For
curved panels, however, there is a critical point of the lateral load that structure can endure before it
buckles.
On the other hand, composites are known to have more advantages in specific strength and
stiffness than conventional metal materials.
The present paper proposes a semi-analytical method to
predict the initial buckling loads of slightly curved panels composed of thin orthotropic composite
layers under general boundary conditions.
Based on the Donnell type theory, the potential strain
energy is evaluated as a sum of stretching energy, stretching-bending coupling energy and bending
energy, and the external work done by uniform external pressure is included in the functional.
The
eigenvalue equation is derived by the Ritz method to yield such initial buckling load parameters as
eigenvalues.
Numerical examples include a list of buckling loads and the corresponding buckling
patterns for typical panels with simply supported and clamped edges.
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