<?xml version='1.0' encoding='UTF-8'?><codeBook xmlns="ddi:codebook:2_5" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="ddi:codebook:2_5 https://ddialliance.org/Specification/DDI-Codebook/2.5/XMLSchema/codebook.xsd" version="2.5" xml:lang="en"><docDscr><citation><titlStmt><titl xml:lang="en">Implementation of Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces</titl><IDNo agency="DOI">doi:10.60507/FK2/KZHXDF</IDNo></titlStmt><distStmt><distrbtr source="archive">bonndata</distrbtr><distDate>2024-01-04</distDate></distStmt><verStmt source="archive"><version date="2024-01-04" type="RELEASED">1</version></verStmt><biblCit>Smoch, Christoph; Simon, Stefan; Rumpf, Martin, 2024, "Implementation of Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces", https://doi.org/10.60507/FK2/KZHXDF, bonndata, V1</biblCit></citation></docDscr><stdyDscr><citation><titlStmt><titl xml:lang="en">Implementation of Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces</titl><IDNo agency="DOI">doi:10.60507/FK2/KZHXDF</IDNo></titlStmt><rspStmt><AuthEnty affiliation="University of Bonn">Smoch, Christoph</AuthEnty><AuthEnty affiliation="University of Bonn">Simon, Stefan</AuthEnty><AuthEnty affiliation="University of Bonn">Rumpf, Martin</AuthEnty></rspStmt><prodStmt><software>C++</software></prodStmt><distStmt><distrbtr source="archive">bonndata</distrbtr><contact affiliation="University of Bonn" email="s6chsmoc@uni-bonn.de">Smoch, Christoph</contact><depositr>Smoch, Christoph</depositr><depDate>2023-12-18</depDate></distStmt><holdings URI="https://doi.org/10.60507/FK2/KZHXDF"/></citation><stdyInfo><subject><keyword xml:lang="en">Mathematical Sciences</keyword></subject><abstract xml:lang="en">This is an implementation of the finite element approximation of large-scale isometric deformations of parametrized surfaces using the Discrete Kirchhoff Triangle (DKT) Finite Element, together with a point-wise nonlinear isometry constraint. The solution of this nonlinear problem is obtained by Newton's method from the IPOPT library.</abstract><sumDscr/></stdyInfo><method><dataColl><sources/></dataColl><anlyInfo/></method><dataAccs><setAvail/><useStmt/><notes type="DVN:TOU" level="dv">&lt;a href="https://mit-license.org/">MIT&lt;/a></notes></dataAccs><othrStdyMat><relPubl><citation><titlStmt><titl>Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces. M. Rumpf, S.Simon, C.Smoch.  SIAM Journal on Numerical Analysis, 60(5):2945–2962, 2022.</titl><IDNo agency="doi">10.1137/21M1455292</IDNo></titlStmt><biblCit>Finite Element Approximation of Large-Scale Isometric Deformations of Parametrized Surfaces. M. Rumpf, S.Simon, C.Smoch.  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