Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section

In order to use material efficiently, non-prismatic column sections are frequently employed. Tapered-web column cross-sections are commonly used, and design guides of such sections are available. In this study, various web-and-flange-tapered column sections were analysed numerically using finite ele...

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Main Authors: Adrian Pramudita Dharma, Bambang Suryoatmono
Format: Article
Language:English
Published: Universitas Gadjah Mada 2019-09-01
Series:Journal of the Civil Engineering Forum
Subjects:
Online Access:https://jurnal.ugm.ac.id/jcef/article/view/47607
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spelling doaj-3c7b196425e8473097500eda054f19122020-11-25T02:01:47ZengUniversitas Gadjah MadaJournal of the Civil Engineering Forum2581-10372549-59252019-09-015326327410.22146/jcef.4760725207Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-SectionAdrian Pramudita Dharma0Bambang Suryoatmono1Department of Civil Engineering, Parahyangan Catholic University, Bandung, INDONESIADepartment of Civil Engineering, Parahyangan Catholic University, Bandung, INDONESIAIn order to use material efficiently, non-prismatic column sections are frequently employed. Tapered-web column cross-sections are commonly used, and design guides of such sections are available. In this study, various web-and-flange-tapered column sections were analysed numerically using finite element method to obtain each buckling load assuming the material as elastic-perfectly plastic material. For each non-prismatic column, the analysis was also performed assuming the column is prismatic using average cross-section with the same length and boundary conditions. Buckling load of the prismatic columns were obtained using equation provided by AISC 360-16. This study proposes a multiplier that can be applied to the buckling load of a prismatic column with an average cross-section to acquire the buckling load of the corresponding non-prismatic column. The multiplier proposed in this study depends on three variables, namely the depth tapered ratio, width tapered ratio, and slenderness ratio of the prismatic section. The equation that uses those three variables to obtain the multiplier is obtained using regression of the finite element results with a coefficient of determination of 0.96.https://jurnal.ugm.ac.id/jcef/article/view/47607Non-prismatic columnWeb-and-flange-taperedFlexural bucklingNon-linear buckling
collection DOAJ
language English
format Article
sources DOAJ
author Adrian Pramudita Dharma
Bambang Suryoatmono
spellingShingle Adrian Pramudita Dharma
Bambang Suryoatmono
Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
Journal of the Civil Engineering Forum
Non-prismatic column
Web-and-flange-tapered
Flexural buckling
Non-linear buckling
author_facet Adrian Pramudita Dharma
Bambang Suryoatmono
author_sort Adrian Pramudita Dharma
title Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
title_short Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
title_full Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
title_fullStr Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
title_full_unstemmed Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section
title_sort non-linear buckling analysis of axially loaded column with non-prismatic i-section
publisher Universitas Gadjah Mada
series Journal of the Civil Engineering Forum
issn 2581-1037
2549-5925
publishDate 2019-09-01
description In order to use material efficiently, non-prismatic column sections are frequently employed. Tapered-web column cross-sections are commonly used, and design guides of such sections are available. In this study, various web-and-flange-tapered column sections were analysed numerically using finite element method to obtain each buckling load assuming the material as elastic-perfectly plastic material. For each non-prismatic column, the analysis was also performed assuming the column is prismatic using average cross-section with the same length and boundary conditions. Buckling load of the prismatic columns were obtained using equation provided by AISC 360-16. This study proposes a multiplier that can be applied to the buckling load of a prismatic column with an average cross-section to acquire the buckling load of the corresponding non-prismatic column. The multiplier proposed in this study depends on three variables, namely the depth tapered ratio, width tapered ratio, and slenderness ratio of the prismatic section. The equation that uses those three variables to obtain the multiplier is obtained using regression of the finite element results with a coefficient of determination of 0.96.
topic Non-prismatic column
Web-and-flange-tapered
Flexural buckling
Non-linear buckling
url https://jurnal.ugm.ac.id/jcef/article/view/47607
work_keys_str_mv AT adrianpramuditadharma nonlinearbucklinganalysisofaxiallyloadedcolumnwithnonprismaticisection
AT bambangsuryoatmono nonlinearbucklinganalysisofaxiallyloadedcolumnwithnonprismaticisection
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