Please use this identifier to cite or link to this item: http://hdl.handle.net/1942/40209
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dc.date.accessioned2023-05-30T13:07:33Z-
dc.date.available2023-05-30T13:07:33Z-
dc.date.issued2023-
dc.date.submitted2023-05-30T13:05:58Z-
dc.identifier.citation4TU.ResearchData. 10.4121/21257199 https://data.4tu.nl/articles/_/21257199-
dc.identifier.urihttp://hdl.handle.net/1942/40209-
dc.description.abstractThis online resource shows three archived folders: Matlab, Python, and App that contain relevant code and data for the article: High-speed predictions of post-burn contraction using a neural network trained on 2D-finite element simulations. Within the Matlab folder, one finds the codes used for the generation of the large dataset. Here, the file Main.m is the main file and from there, one can run the Monte Carlo simulation. Within the Python folder, one finds the codes used for training the neural networks and creating the online application. The file Data.mat contains the data generated by the Matlab Monte Carlo simulation. The files run_bound.py, run_rsa.py, and run_tse.py train the neural networks, of which the best scoring ones are saved in the folder Training. The DashApp folder contains the code for the creation of the Application. Within the App folder, one finds the executable nn_R2_app.exe that one can run, once the archived folder is unzipped. When running the app, it opens in a browser. This was checked in Windows.-
dc.description.sponsorshipDutch Burn Foundation, project 17.105.-
dc.language.isoen-
dc.publisher4TU.ResearchData-
dc.subject.classificationNumerical computation-
dc.subject.otherApplied Mathematics-
dc.subject.otherFOS: Mathematics-
dc.subject.otherNumerical and Computational Mathematics-
dc.subject.otherStatistics-
dc.subject.otherMachine learning-
dc.subject.otherPost-burn contraction-
dc.subject.otherFeedforward neural network-
dc.subject.otherOnline application-
dc.subject.otherMonte Carlo simulations-
dc.titleCode supporting the paper: High-speed predictions of post-burn contraction using a neural network trained on 2D-finite element simulations-
dc.typeDataset-
local.bibliographicCitation.jcatDS-
dc.description.version1.0-
dc.rights.licenseEuropean Union Public License 1.2 (EUPL-1.2)-
dc.identifier.doi10.4121/21257199-
dc.identifier.urlhttps://data.4tu.nl/articles/_/21257199-
local.provider.typedatacite-
local.uhasselt.internationalyes-
local.contributor.datacreatorEgberts, Ginger-
local.contributor.datacreatorVERMOLEN, Fred-
local.contributor.datacreatorZuijlen, Paul van-
local.contributor.datacuratorEgberts, Ginger-
local.contributor.rightsholderEgberts, Ginger-
local.format.extent3,31 Gb-
local.format.mimetype*.zip; *.m; *.mat; *.py; *.txt; *.png; *.exe;-
local.contributororcid.datacreator0000-0003-3601-6496-
local.contributororcid.datacreator0000-0003-2212-1711-
local.contributororcid.datacreator0000-0003-3461-8848-
local.contributororcid.datacurator0000-0003-3601-6496-
local.contributororcid.rightsholder0000-0003-3601-6496-
local.publication.doi10.3389/fams.2023.1098242-
local.contributingorg.datacreatorDelft University of Technology-
local.contributingorg.datacuratorDelft University of Technology-
local.contributingorg.rightsholderDelft University of Technology-
dc.rights.accessOpen Access-
item.fulltextNo Fulltext-
item.accessRightsClosed Access-
item.contributorEgberts, Ginger-
item.contributorVERMOLEN, Fred-
item.contributorZuijlen, Paul van-
item.contributorEgberts, Ginger-
item.fullcitationEgberts, Ginger; VERMOLEN, Fred & Zuijlen, Paul van (2023) Code supporting the paper: High-speed predictions of post-burn contraction using a neural network trained on 2D-finite element simulations. 4TU.ResearchData. 10.4121/21257199 https://data.4tu.nl/articles/_/21257199.-
crisitem.license.codeEUPL-1.2-
crisitem.license.nameEuropean Union Public License 1.2 (EUPL-1.2)-
crisitem.discipline.code02080305-
crisitem.discipline.nameNumerical computation-
crisitem.discipline.pathEngineering and technology > Computer engineering, information technology and mathematical engineering > Scientific computing > Numerical computation-
crisitem.discipline.pathandcodeEngineering and technology > Computer engineering, information technology and mathematical engineering > Scientific computing > Numerical computation (02080305)-
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