Spatial Thermo-Mechanical Model of Mushy Steel Deformation Based on the Finite Element Method
The paper reports the results of work leading to the construction of a spatial thermo-mechanical model based on the finite element method allowing the computer simulation of physical phenomena accompanying the steel sample testing at temperatures that are characteristic for the soft-reduction proces...
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Veröffentlicht in: | Archives of foundry engineering 2021-01, Vol.21 (2), p.17 |
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description | The paper reports the results of work leading to the construction of a spatial thermo-mechanical model based on the finite element method allowing the computer simulation of physical phenomena accompanying the steel sample testing at temperatures that are characteristic for the soft-reduction process. The proposed numerical model is based upon a rigid-plastic solution for the prediction of stress and strain fields, and the Fourier-Kirchhoff equation for the prediction of temperature fields. The mushy zone that forms within the sample volume is characterized by a variable density during solidification with simultaneous deformation. In this case, the incompressibilitycondition applied in the classic rigid-plastic solution becomes inadequate. Therefore, in the presented solution, a modified operator equation in the optimized power functional was applied, which takes into account local density changes at the mechanical model level (the incompressibility condition was replaced with the condition of mass conservation). The study was supplemented withexamples of numerical and experimental simulation results, indicating that the proposed model conditions, assumptions, and numerical models are correct. |
doi_str_mv | 10.24425/afe.2021.136093 |
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The proposed numerical model is based upon a rigid-plastic solution for the prediction of stress and strain fields, and the Fourier-Kirchhoff equation for the prediction of temperature fields. The mushy zone that forms within the sample volume is characterized by a variable density during solidification with simultaneous deformation. In this case, the incompressibilitycondition applied in the classic rigid-plastic solution becomes inadequate. Therefore, in the presented solution, a modified operator equation in the optimized power functional was applied, which takes into account local density changes at the mechanical model level (the incompressibility condition was replaced with the condition of mass conservation). The study was supplemented withexamples of numerical and experimental simulation results, indicating that the proposed model conditions, assumptions, and numerical models are correct.</description><identifier>ISSN: 1897-3310</identifier><identifier>EISSN: 2299-2944</identifier><identifier>DOI: 10.24425/afe.2021.136093</identifier><language>eng</language><publisher>Katowice: Polish Academy of Sciences</publisher><subject>Computer simulation ; Deformation ; Density ; Finite element analysis ; Finite element method ; Incompressibility ; Mathematical analysis ; Mathematical models ; Mushy zones ; Numerical models ; Solidification</subject><ispartof>Archives of foundry engineering, 2021-01, Vol.21 (2), p.17</ispartof><rights>2021. This work is licensed under http://creativecommons.org/licenses/by-nc-nd/3.0/ (the “License”). 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The proposed numerical model is based upon a rigid-plastic solution for the prediction of stress and strain fields, and the Fourier-Kirchhoff equation for the prediction of temperature fields. The mushy zone that forms within the sample volume is characterized by a variable density during solidification with simultaneous deformation. In this case, the incompressibilitycondition applied in the classic rigid-plastic solution becomes inadequate. Therefore, in the presented solution, a modified operator equation in the optimized power functional was applied, which takes into account local density changes at the mechanical model level (the incompressibility condition was replaced with the condition of mass conservation). 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The proposed numerical model is based upon a rigid-plastic solution for the prediction of stress and strain fields, and the Fourier-Kirchhoff equation for the prediction of temperature fields. The mushy zone that forms within the sample volume is characterized by a variable density during solidification with simultaneous deformation. In this case, the incompressibilitycondition applied in the classic rigid-plastic solution becomes inadequate. Therefore, in the presented solution, a modified operator equation in the optimized power functional was applied, which takes into account local density changes at the mechanical model level (the incompressibility condition was replaced with the condition of mass conservation). 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subjects | Computer simulation Deformation Density Finite element analysis Finite element method Incompressibility Mathematical analysis Mathematical models Mushy zones Numerical models Solidification |
title | Spatial Thermo-Mechanical Model of Mushy Steel Deformation Based on the Finite Element Method |
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