Keywords
Interface Elements, MSC.Nastran, Finite Element Method
Abstract
The objective of this research is to assess the performance of interface elements in the finite element method. Interface elements are implemented in the finite element codes such as MSC.NASTRAN, which is used in this study. Interface elements in MSC.NASTRAN provide a tool to transition between a shell-meshed region to another shell-meshed region as well as from a shell-meshed region to a solid-meshed region. Often, in practice shell elements are layered on shell elements or on solid elements without the use of interface elements. This is potentially inaccurate arising in mismatched degrees of freedom. In the case of a shell-to-shell interface, we consider the case in which the two regions have mismatched nodes along the boundary. Interface elements are used to connect these mismatched nodes. The interface elements are especially useful in global/local analysis, where a region with a dense mesh interfaces to a region with a less dense mesh. Interface elements are used to help avoid using special transition elements between two meshed regions. This is desirable since the transition elements can be severely distorted and cause poor results. Accurate results are obtained in shell-shell and shell-solid combinations. The most interesting result is that not using interface elements can lead to severe inaccuracies. This difficulty is illustrated by computing the stress concentration of a sharp elliptical hole.
Notes
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Graduation Date
2004
Semester
Fall
Advisor
Nicholson, David
Degree
Master of Science in Mechanical Engineering (M.S.M.E.)
College
College of Engineering and Computer Science
Department
Mechanical, Materials, and Aerospace Engineering
Degree Program
Mechanical Engineering
Format
application/pdf
Identifier
CFE0000291
URL
http://purl.fcla.edu/fcla/etd/CFE0000291
Language
English
Release Date
January 2014
Length of Campus-only Access
None
Access Status
Masters Thesis (Open Access)
STARS Citation
Rabadi, Kairas, "Performance Of Interface Elements In The Finite Element Method" (2004). Electronic Theses and Dissertations. 226.
https://stars.library.ucf.edu/etd/226