Octahedron-based spatial bar structures - the form of large areas covers

The large areas covers may be designed as the spatial dome constructions where the basis of their shaping are regular polyhedra. The paper presents eight new designed spatial bar structures as geodetic domes with a span of 50 m. The basis of their shaping is the regular octahedron. This polyhedron h...

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Main Author: Pilarska Dominika
Format: Article
Language:English
Published: EDP Sciences 2018-01-01
Series:MATEC Web of Conferences
Online Access:https://doi.org/10.1051/matecconf/201817403007
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spelling doaj-0b79bd5377bf46c6a0bcd09670b5d1562021-02-02T02:53:32ZengEDP SciencesMATEC Web of Conferences2261-236X2018-01-011740300710.1051/matecconf/201817403007matecconf_ecce2018_03007Octahedron-based spatial bar structures - the form of large areas coversPilarska DominikaThe large areas covers may be designed as the spatial dome constructions where the basis of their shaping are regular polyhedra. The paper presents eight new designed spatial bar structures as geodetic domes with a span of 50 m. The basis of their shaping is the regular octahedron. This polyhedron has not been recognized in detail as the basis for geodesic domes designing. Using second method of the division of the initial equilateral triangle proposed by professor Fuliński, bar domes generated from 2904-hedron, 3456-hedron, 4056-hedron, 4704-hedron, 5400-hedron, 6144-hedron, 6936-hedron and 7776-hedron were obtained. The designed eight bar structures were subjected to thorough geometric and static analysis showing the behaviour of the geodesic bar domes generated according to the presented in the paper method of the division of original face of regular octahedron. Own formulas were developed to determine the number of nodes and bars. The designed eight bar systems in the form of geodesic domes, which the basis of shaping is regular octahedron can be used as the covers of large areas without the necessity of the internal supports usage.https://doi.org/10.1051/matecconf/201817403007
collection DOAJ
language English
format Article
sources DOAJ
author Pilarska Dominika
spellingShingle Pilarska Dominika
Octahedron-based spatial bar structures - the form of large areas covers
MATEC Web of Conferences
author_facet Pilarska Dominika
author_sort Pilarska Dominika
title Octahedron-based spatial bar structures - the form of large areas covers
title_short Octahedron-based spatial bar structures - the form of large areas covers
title_full Octahedron-based spatial bar structures - the form of large areas covers
title_fullStr Octahedron-based spatial bar structures - the form of large areas covers
title_full_unstemmed Octahedron-based spatial bar structures - the form of large areas covers
title_sort octahedron-based spatial bar structures - the form of large areas covers
publisher EDP Sciences
series MATEC Web of Conferences
issn 2261-236X
publishDate 2018-01-01
description The large areas covers may be designed as the spatial dome constructions where the basis of their shaping are regular polyhedra. The paper presents eight new designed spatial bar structures as geodetic domes with a span of 50 m. The basis of their shaping is the regular octahedron. This polyhedron has not been recognized in detail as the basis for geodesic domes designing. Using second method of the division of the initial equilateral triangle proposed by professor Fuliński, bar domes generated from 2904-hedron, 3456-hedron, 4056-hedron, 4704-hedron, 5400-hedron, 6144-hedron, 6936-hedron and 7776-hedron were obtained. The designed eight bar structures were subjected to thorough geometric and static analysis showing the behaviour of the geodesic bar domes generated according to the presented in the paper method of the division of original face of regular octahedron. Own formulas were developed to determine the number of nodes and bars. The designed eight bar systems in the form of geodesic domes, which the basis of shaping is regular octahedron can be used as the covers of large areas without the necessity of the internal supports usage.
url https://doi.org/10.1051/matecconf/201817403007
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