Energy methods for composite plates
Dr. C. Kassapoglou continues the discussion on the example of a plate under the in-plane tension. Results obtained by solving the governing partial differential equations (PDE) are compared with the finite element (FE) solutions and discussed. The next example shows the solution of out-of-plane point loading for an anisotropic plate.
Pointing out that governing PDE solutions are generally difficult, the lecturer introduces the energy methods as an alternative. As an example he solves the problem of a rectangular composite plate with two concentric layups using the methods of energy minimization to determine the maximum loads and displacements. These results were then compared with FE solutions as well.
In the final part of the lecture Dr. C. Kassapoglou speaks about buckling. After using illustrations of real buckling failure cases, he moves to the example of a simply supported composite plate under bi-axial loading. The results for composite plate are then compared with an aluminum plate of the same thickness.
AE4509 Energy methods for buckling of plates
- Composite plate under localized in-plane loading (cont'd)
- Anisotropic plate under transverse point load
- Energy methods
- Energy expressions for an anisotropic plate
- Rectangular composite plate with two concentric layups
- Rectangular composite plate with two concentric layups (cont’d)
- Buckling failure
- Buckling of a simply supported composite plate under the biaxial loading
Advanced Design and Optimization of Composite Structures I by TU Delft OpenCourseWare is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.
Based on a work at https://ocw.tudelft.nl/courses/advanced-design-optimization-composite-structures/.