Masterarbeit, 2003
118 Seiten, Note: 5.0
The main objective of this work is to develop a numerical method for analyzing the nonlinear behavior of rectangular laminated plates subjected to transverse loads. The study employs the Mindlin plate theory, which accounts for shear deformation, and utilizes the Dynamic Relaxation (DR) method for solving the governing equations.
The main keywords and focus topics of this work are: laminated plates, nonlinear analysis, Mindlin plate theory, Dynamic Relaxation (DR) method, shear deformation, material anisotropy, fiber orientation, bending-stretching coupling, numerical modeling.
Mindlin plate theory is a theoretical framework used for the analysis of plates that accounts for transverse shear deformation, which is particularly important for thick or laminated plates.
The DR method is a numerical technique used to solve geometrically linear and nonlinear equations for plates by converting the static problem into a damped dynamic one and finding its steady-state solution.
Material anisotropy refers to properties varying with direction. In laminated plates, it significantly influences the bending stiffness and the overall response to lateral loads.
Linear analysis fails to account for the increasing stiffness of a plate as it deflects (large deflection effects). Therefore, it often predicts much higher deflections than actually occur in nonlinear responses.
It is a phenomenon in unsymmetric laminates where bending the plate induces stretching, and vice versa. This coupling can either increase or decrease the bending stiffness depending on the fiber orientation and layering.
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