Plane frame element addition to the MESS finite element program
A plane frame element based on linear, elastic theory is developed and implemented into the MESS finite element program. Post-processed results include nodal displacements, end reactions, maximum tensile and average shear stress, and a deformed geometry plot. The element is tested for accuracy relat...
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ndltd-VTETD-oai-vtechworks.lib.vt.edu-10919-800522020-09-29T05:44:17Z Plane frame element addition to the MESS finite element program Thompson, Ronald H. Mechanical Engineering LD5655.V855 1985.T567 Finite element method Matrix mechanics A plane frame element based on linear, elastic theory is developed and implemented into the MESS finite element program. Post-processed results include nodal displacements, end reactions, maximum tensile and average shear stress, and a deformed geometry plot. The element is tested for accuracy relative to simple beam theory and by comparison with results generated using another finite element program. In both cases agreement to within 6 significant figures was achieved. Because the intended use is educational, a survey of its benefit as a design aid in undergraduate instruction is included. These benefits are based on test cases from senior design class projects. Results generated using analysis techniques presently available are contrasted with those using the plane frame element. Students' work that was examined contained mistakes resulting from large amounts of hand calculations. Conversely, results generated using the finite element method proved to be easily obtained and to have a higher degree of accuracy. A recommendation for further improvements in program capability is provided at the end of the study. Master of Science 2017-11-09T20:41:36Z 2017-11-09T20:41:36Z 1985 Thesis Text http://hdl.handle.net/10919/80052 en_US OCLC# 17374798 In Copyright http://rightsstatements.org/vocab/InC/1.0/ iv, 54 leaves application/pdf application/pdf Virginia Polytechnic Institute and State University |
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LD5655.V855 1985.T567 Finite element method Matrix mechanics |
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LD5655.V855 1985.T567 Finite element method Matrix mechanics Thompson, Ronald H. Plane frame element addition to the MESS finite element program |
description |
A plane frame element based on linear, elastic theory is developed and implemented into the MESS finite element program. Post-processed results include nodal displacements, end reactions, maximum tensile and average shear stress, and a deformed geometry plot. The element is tested for accuracy relative to simple beam theory and by comparison with results generated using another finite element program. In both cases agreement to within 6 significant figures was achieved.
Because the intended use is educational, a survey of its benefit as a design aid in undergraduate instruction is included. These benefits are based on test cases from senior design class projects. Results generated using analysis techniques presently available are contrasted with those using the plane frame element. Students' work that was examined contained mistakes resulting from large amounts of hand calculations. Conversely, results generated using the finite element method proved to be easily obtained and to have a higher degree of accuracy. A recommendation for further improvements in program capability is provided at the end of the study. === Master of Science |
author2 |
Mechanical Engineering |
author_facet |
Mechanical Engineering Thompson, Ronald H. |
author |
Thompson, Ronald H. |
author_sort |
Thompson, Ronald H. |
title |
Plane frame element addition to the MESS finite element program |
title_short |
Plane frame element addition to the MESS finite element program |
title_full |
Plane frame element addition to the MESS finite element program |
title_fullStr |
Plane frame element addition to the MESS finite element program |
title_full_unstemmed |
Plane frame element addition to the MESS finite element program |
title_sort |
plane frame element addition to the mess finite element program |
publisher |
Virginia Polytechnic Institute and State University |
publishDate |
2017 |
url |
http://hdl.handle.net/10919/80052 |
work_keys_str_mv |
AT thompsonronaldh planeframeelementadditiontothemessfiniteelementprogram |
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1719345876503101440 |