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A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions

Includes bibliographical references.

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Bibliographic Details
Main Author: Gelman, Mark Ernest
Other Authors: Nurick, Gerald N
Format: Thesis
Language:English
Published: Department of Mechanical Engineering 2014
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access_status_str Open Access
author Gelman, Mark Ernest
author2 Nurick, Gerald N
author_browse Gelman, Mark Ernest
Nurick, Gerald N
author_facet Nurick, Gerald N
Gelman, Mark Ernest
author_sort Gelman, Mark Ernest
collection Thesis
description Includes bibliographical references.
format Thesis
id oai:open.uct.ac.za:11427/9256
institution University of Cape Town (South Africa)
language eng
last_indexed 2026-06-10T12:51:52.875Z
license_str Not specified — see source repository
provenance_str_mv Harvested via OAI-PMH from UCTD — University of Cape Town Open Access Repository
publishDate 2014
publishDateRange 2014
publishDateSort 2014
publisher Department of Mechanical Engineering
publisherStr Department of Mechanical Engineering
record_format dspace
source_str UCTD — University of Cape Town Open Access Repository
spelling oai:open.uct.ac.za:11427/9256 A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions Gelman, Mark Ernest Nurick, Gerald N Engineering Includes bibliographical references. This report sets out the results of a numerical investigation into the response of thin circular plates subjected to impulsive loads, using the commercial finite element code ABAQUS. iv Previous theoretical and numerical predictions of plate response have assumed a fully constrained boundary condition, while experiments have involved the use of both clamped and integral (fully built-in) boundary conditions. The current analysis employs 4-noded continuum elements in the finite element model, that allow the experimental boundary conditions to be modelled closely. Fully built-in plates are modelled by the inclusion of a material boundary, and clamped plates by the use of rigid clamping elements and a simple friction condition between the clamps and the plate surface. The inclusion of fillet radii at the integral boundary, and an edge radius at the clamped boundary, have been reported in additional experiments. These modifications are also modelled in the current investigation. The finite element model incorporates non-linear geometry and material effects, and strain rate sensitivity is included in the viscoplastic material definition. Impulsive loading is implemented through short duration pressure pulses, while the use of a uniform initial velocity profile is also shown to give good results. An explicit time integration scheme is used for the dynamic structural response. 2014-11-05T17:35:40Z 2014-11-05T17:35:40Z 1996 Master Thesis Masters MSc http://hdl.handle.net/11427/9256 eng application/pdf Department of Mechanical Engineering Faculty of Engineering and the Built Environment University of Cape Town
spellingShingle Engineering
Gelman, Mark Ernest
A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
thesis_degree_str Master's
title A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
title_full A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
title_fullStr A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
title_full_unstemmed A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
title_short A numerical study of the response of blast loaded thin circular plates, with both clamped and integral boundary conditions
title_sort numerical study of the response of blast loaded thin circular plates with both clamped and integral boundary conditions
topic Engineering
url http://hdl.handle.net/11427/9256
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AT gelmanmarkernest numericalstudyoftheresponseofblastloadedthincircularplateswithbothclampedandintegralboundaryconditions