Buckling and limit states of composite profiles with top-hat channel section subjected to axial compression
The subject of the research was a short thin-walled top-hat cross-section composite profile. The tested structure was subjected to axial compression. As part of the critical state research, critical load and the corresponding buckling mode was determined. Later in the study laminate damage areas wer...
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| Published in | AIP conference proceedings Vol. 1922; no. 1 |
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| Main Authors | , , |
| Format | Journal Article Conference Proceeding |
| Language | English |
| Published |
Melville
American Institute of Physics
05.01.2018
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| Subjects | |
| Online Access | Get full text |
| ISSN | 0094-243X 1935-0465 1551-7616 1551-7616 |
| DOI | 10.1063/1.5019072 |
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| Abstract | The subject of the research was a short thin-walled top-hat cross-section composite profile. The tested structure was subjected to axial compression. As part of the critical state research, critical load and the corresponding buckling mode was determined. Later in the study laminate damage areas were determined throughout numerical analysis. It was assumed that the profile is simply supported on the cross sections ends. Experimental tests were carried out on a universal testing machine Zwick Z100 and the results were compared with the results of numerical calculations. The eigenvalue problem and a non-linear problem of stability of thin-walled structures were carried out by the use of commercial software ABAQUS®. In the presented cases, it was assumed that the material is linear-elastic and non-linearity of the model results from the large displacements. Solution to the geometrically nonlinear problem was conducted by the use of the incremental-iterative Newton-Raphson method. |
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| AbstractList | The subject of the research was a short thin-walled top-hat cross-section composite profile. The tested structure was subjected to axial compression. As part of the critical state research, critical load and the corresponding buckling mode was determined. Later in the study laminate damage areas were determined throughout numerical analysis. It was assumed that the profile is simply supported on the cross sections ends. Experimental tests were carried out on a universal testing machine Zwick Z100 and the results were compared with the results of numerical calculations. The eigenvalue problem and a non-linear problem of stability of thin-walled structures were carried out by the use of commercial software ABAQUS®. In the presented cases, it was assumed that the material is linear-elastic and non-linearity of the model results from the large displacements. Solution to the geometrically nonlinear problem was conducted by the use of the incremental-iterative Newton-Raphson method. |
| Author | Różyło, Patryk Dębski, Hubert Kral, Jan |
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| Editor | Bec, Jarosław Podgorski, Jerzy Borowa, Ewa Blazik Burczynski, Tadeusz Kuczma, Mieczyslaw Warminski, Jerzy Latalski, Jarosław |
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| References | Rozylo, Teter, Debski, Wysmulski, Falkowicz (c14) 2017 Wysmulski, Debski, Rozylo, Falkowicz (c16) 2016 Teter, Kolakowski (c6) 2015 Falkowicz, Ferdynus, Dębski (c17) 2015 Rozylo, Lukasik (c13) 2017 Debski, Sadowski (c29) 2014 Teter, Kolakowski (c5) 2005 Rozylo, Wrzesinska (c18) 2016 Debski, Teter, Kubiak (c3) 2014 Mania, Kolakowski, Bienias, Jakubczak, Majerski (c11) 2015 Falkowicz, Mazurek, Rozylo, Wysmulski, Smagowski (c23) 2016 Gliszczynski, Kubiak (c25) 2017 Teter, Debski, Samborski (c15) 2014 Gliszczynski, Czechowski (c24) 2017 Roorda (c7) 1967 Reddy, Pandey (c19) 1987 Paszkiewicz, Kubiak (c12) 2015 Kopecki, Mazurek (c27) 2014 Coan (c9) 1951 Dębski, Teter, Kubiak, Samborski (c2) 2016 Kolakowski, Teter (c4) 2015 Czapski, Kubiak (c22) 2015 Tsai, Wu (c21) 1971 Gliszczynski, Kubiak (c26) 2017 Dębski (c28) 2013 Hashin, Rotem (c20) 1973 |
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| Snippet | The subject of the research was a short thin-walled top-hat cross-section composite profile. The tested structure was subjected to axial compression. As part... |
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| SubjectTerms | Axial compression Buckling Computer simulation Cross-sections Eigenvalues Finite element method Iterative methods Limit states Linearity Mathematical models Newton-Raphson method Nonlinearity Numerical analysis Thin wall structures |
| Title | Buckling and limit states of composite profiles with top-hat channel section subjected to axial compression |
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