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About Dissertation
This dissertation presents research on modeling and discretizing large deformations of Kirchhoff plates. The author develops the mathematical theory for modeling three-dimensional deformation problems using differential geometry concepts. Newton's method is used to solve the nonlinear weak formulation, minimizing the Kirchhoff deformation energy. The author implements the finite element method using Bogner-Fox-Schmidt and Hsiegh-Clough-Tocher elements for spatial discretization. Several numerical examples are presented to validate the model for plate deflection and bending-dominated deformation problems.
Detailed Information
Author: | ['IrvingLopez'] |
---|---|
Publication Year: | 2017 |
Pages: | 110 |
Language: | English |
Format: | |
Price: | FREE |
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