Forschungsgruppe Numerik von PDEs

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Organization Name (de) Name der Organisation (de)
E101-02-2 - Forschungsgruppe Numerik von PDEs
 
Code Kennzahl
E101-02-2
 
Type of Organization Organisationstyp
Research Group
 
Parent OrgUnit Übergeordnete Organisation
 
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Results 1-7 of 7 (Search time: 0.001 seconds).

PreviewAuthors / EditorsTitleTypeIssue Date
1Bringmann, Philipp ; Carstensen, Carsten ; Streitberger, Julian Local parameter selection in the C⁰ interior penalty method for the biharmonic equationArticle Artikel 11-Sep-2023
2Streitberger, Julian ; Bringmann, Philipp ; Brunner, Maximilian ; Miraci, Ani ; Praetorius, Dirk Cost-optimal goal-oriented adaptive FEM for linear elliptic PDEsPresentation Vortrag4-Sep-2023
3Brunner, Maximilian ; Innerberger, Michael ; Miraçi, Ani ; Praetorius, Dirk ; Streitberger, Julian ; Heid, Pascal Adaptive FEM with quasi-optimal overall cost for nonsymmetric linear elliptic PDEsArticle Artikel 19-Jun-2023
4Streitberger, Julian ; Brunner, Maximilian ; Heid, Pascal ; Innerberger, Michael ; Miraci, Ani ; Praetorius, Dirk Adaptive FEM for linear elliptic PDEs: optimal complexityPresentation Vortrag27-Apr-2023
5Di Fratta, Giovanni ; Jüngel, Ansgar ; Praetorius, Dirk ; Slastikov, Valeriy Spin-diffusion model for micromagnetics in the limit of long timesArticle Artikel 15-Jan-2023
6Gantner, Gregor ; Praetorius, Dirk ; Schimanko, Stefan Stable Implementation of Adaptive IGABEM in 2D in MATLABArticle Artikel 9-Jun-2022
7Buffa, Annalisa ; Gantner, Gregor ; Giannelli, Carlotta ; Praetorius, Dirk ; Vázquez, Rafael Mathematical Foundations of Adaptive Isogeometric AnalysisArticle Artikel 2022