Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress

Abstract This paper presents an automatic procedure using the membrane theory of shells to analyse and define geometries for axisymmetric domes subjected to its own weight, varying its thickness and bend radius, to obtain constant normal stresses along the structure. The procedure offers a great adv...

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Main Authors: F. T. RABELLO, N. A. MARCELLINO, D. D. LORIGGIO
Format: Article
Language:English
Published: Instituto Brasileiro do Concreto (IBRACON)
Series:Revista IBRACON de Estruturas e Materiais
Subjects:
Online Access:http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1983-41952016000400544&lng=en&tlng=en
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spelling doaj-5f6d2c4b10dc485885df67c6638254fc2020-11-25T00:02:26ZengInstituto Brasileiro do Concreto (IBRACON)Revista IBRACON de Estruturas e Materiais1983-41959454455710.1590/S1983-41952016000400005S1983-41952016000400544Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stressF. T. RABELLON. A. MARCELLINOD. D. LORIGGIOAbstract This paper presents an automatic procedure using the membrane theory of shells to analyse and define geometries for axisymmetric domes subjected to its own weight, varying its thickness and bend radius, to obtain constant normal stresses along the structure. The procedure offers a great advantage over the analytic solution of the problem and usual shell numerical methods when one wants to determine the dome geometry with constant stresses, since the presented procedure has the goal stress as input value for obtaining the geometry, as opposed to the usual numerical methods, where the reverse occurs. An example clarifies the differences between a spherical dome with constant thickness and a dome subjected to constant stress. The convergence of the method for a specific material weight and stress for a dome are also presented.http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1983-41952016000400544&lng=en&tlng=endomesthin shellsmembrane theorymeridional stresstangential stress
collection DOAJ
language English
format Article
sources DOAJ
author F. T. RABELLO
N. A. MARCELLINO
D. D. LORIGGIO
spellingShingle F. T. RABELLO
N. A. MARCELLINO
D. D. LORIGGIO
Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
Revista IBRACON de Estruturas e Materiais
domes
thin shells
membrane theory
meridional stress
tangential stress
author_facet F. T. RABELLO
N. A. MARCELLINO
D. D. LORIGGIO
author_sort F. T. RABELLO
title Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
title_short Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
title_full Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
title_fullStr Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
title_full_unstemmed Automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
title_sort automatic procedure for analysis and geometry definition of axisymmetric domes by the membrane theory with constant normal stress
publisher Instituto Brasileiro do Concreto (IBRACON)
series Revista IBRACON de Estruturas e Materiais
issn 1983-4195
description Abstract This paper presents an automatic procedure using the membrane theory of shells to analyse and define geometries for axisymmetric domes subjected to its own weight, varying its thickness and bend radius, to obtain constant normal stresses along the structure. The procedure offers a great advantage over the analytic solution of the problem and usual shell numerical methods when one wants to determine the dome geometry with constant stresses, since the presented procedure has the goal stress as input value for obtaining the geometry, as opposed to the usual numerical methods, where the reverse occurs. An example clarifies the differences between a spherical dome with constant thickness and a dome subjected to constant stress. The convergence of the method for a specific material weight and stress for a dome are also presented.
topic domes
thin shells
membrane theory
meridional stress
tangential stress
url http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1983-41952016000400544&lng=en&tlng=en
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