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  "author": "Miriam Kick, Dustin R. Jantos, Philipp Junker",
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  "author": "Miriam Kick",
            
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  "author_email": "kick@ikm.uni-hannover.de",
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  "author_email": "kick@ikm.uni-hannover.de",
            
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  "doi": "10.25835/ya8glznn",
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  "doi": "10.25835/ya8glznn",
            
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  "doi_date_published": "2022-10-20",
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  "doi_date_published": "2022-10-20",
            
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  "doi_publisher": "LUIS",
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  "doi_publisher": "LUIS",
            
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  "doi_status": "true",
            
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  "domain": "https://data.uni-hannover.de",
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  "domain": "https://data.uni-hannover.de",
            
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  "extra_authors": [
            
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    {
            
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      "extra_author": " Dustin R. Jantos"
            
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    },
            
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    {
            
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      "extra_author": " Philipp Junker"
            
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    }
            
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  ],
            
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  "license_title": "CC-BY-NC-3.0",
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  "license_title": "CC-BY-NC-3.0",
            
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  "maintainer": "Miriam Kick",
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  "maintainer": "Miriam Kick",
            
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  "name": 
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  "name": 
            
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thermodynamic-topology-optimization-for-hardening-materials-in-julia",
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thermodynamic-topology-optimization-for-hardening-materials-in-julia",
            
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  "notes": "The thermodynamic topology optimization for hardening 
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  "notes": "The thermodynamic topology optimization for hardening 
            
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materials [1] is a novel approach to consider hardening material 
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materials [1] is a novel approach to consider hardening material 
            
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behavior into the optimization process in a resource-efficient manner 
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behavior into the optimization process in a resource-efficient manner 
            
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due to a surrogate model. Here, we present our numerical 
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due to a surrogate model. Here, we present our numerical 
            
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implementation in Julia programming language [2]. Using this Julia 
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implementation in Julia programming language [2]. Using this Julia 
            
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code, we optimized a quasi 2D clamped beam, a quasi 2D classical 
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code, we optimized a quasi 2D clamped beam, a quasi 2D classical 
            
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Messerschmitt-B\u00f6lkow-Blohm (MBB) beam and a 3D cantilever as 
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Messerschmitt-B\u00f6lkow-Blohm (MBB) beam and a 3D cantilever as 
            
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numerical results in [1]. We also provide the used job files for the 
37
numerical results in [1]. We also provide the used job files for the 
            
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three examples here. Different material parameters of hardening can be 
38
three examples here. Different material parameters of hardening can be 
            
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investigated due to the parameters in the configuration file. The 
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investigated due to the parameters in the configuration file. The 
            
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given zip folder includes the Julia code organized as Julia project 
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given zip folder includes the Julia code organized as Julia project 
            
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and additionally a directory with the job files (configuration, mesh 
41
and additionally a directory with the job files (configuration, mesh 
            
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and boundary value problem) for the mentioned examples.\r\n\r\n[1] 
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and boundary value problem) for the mentioned examples.\r\n\r\n[1] 
            
35
Miriam Kick and Philipp Junker. Thermodynamic topology optimization 
43
Miriam Kick and Philipp Junker. Thermodynamic topology optimization 
            
36
for hardening materials. Submitted. (2022)\r\n\r\n[2] Jeff Bezanson, 
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for hardening materials. Submitted. (2022)\r\n\r\n[2] Jeff Bezanson, 
            
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Alan Edelman, Stefan Karpinski and Viral B Shah. Julia: A fresh 
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Alan Edelman, Stefan Karpinski and Viral B Shah. Julia: A fresh 
            
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approach to numerical computing, www.julialang.org. SIAM Review, 
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approach to numerical computing, www.julialang.org. SIAM Review, 
            
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59(1):65\u201398. (2017)",
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59(1):65\u201398. (2017)",
            
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Garbsen__\r\n\r\nTel. +49 511 762 - 3220\r\n\r\nFax  +49 511 762 - 
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Garbsen__\r\n\r\nTel. +49 511 762 - 3220\r\n\r\nFax  +49 511 762 - 
            
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5496 \r\n\r\nhttps://www.ikm.uni-hannover.de/",
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hardening materials in Julia",
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hardening materials in Julia",
            
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