Legendre spectral finite elements for Reissner-Mindlin plates
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Legendre spectral finite elements for Reissner-Mindlin plates

  • Author(s): Brito, Kazh
  • Advisor(s): Sprague, Michael
  • et al.
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Abstract

This is an exploration of Legendre spectral finite-element (LSFE) formulations for Reissner-Mindlin plates. The goal was to compare high-order LSFEs with standard low-order finite elements in terms of computational efficiency, and determine an optimal formulation for thin-walled elastic media. Simulations using various LSFE and standard FE formulations were carried out. Model performance is compared by examining the error as a function of both model size (DoF) and model efficiency (FLOPs) for the various formulations. Results showed that LSFEs using a mixed formulation consisting of nodal Gauss-Lobatto-Legendre quadrature for the bending matrix, and reduced Gauss-Legendre quadrature for the shear matrix were most computationally efficient of all elements tested.

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This item is under embargo until January 1, 2300.