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Full name Familienname, Vorname
Lederer, Philip Lukas
 
Main Affiliation Organisations­zuordnung
 

Own Publications Eigene Publikationen


Results 1-19 of 19 (Search time: 0.005 seconds).

PreviewAuthor(s)TitleTypeIssue Date
1Lederer, Philip L. ; Mooslechner, Xaver ; Schöberl, Joachim High-order projection-based upwind method for implicit large eddy simulationArticle Artikel 15-Nov-2023
2Lederer, Philip L. ; Merdon, Christian Guaranteed upper bounds for the velocity error of pressure-robust Stokes discretisationsArticle Artikel 9-Dec-2022
3Kraus, Johannes ; Lederer, Philip L. ; Lymbery, Maria ; Schöberl, Joachim Uniformly well-posed hybridized discontinuous Galerkin/hybrid mixed discretizations for Biot's consolidation modelArtikel Article 2021
4Lederer, Philip L. ; Lehrenfeld, Christoph ; Schöberl, Joachim Divergence-free tangential finite element methods for incompressible flows on surfacesArtikel Article 15-Jun-2020
5Lederer, Philip L. ; Rhebergen, Sander A Pressure-Robust Embedded Discontinuous Galerkin Method for the Stokes Problem by Reconstruction OperatorsArtikel Article 2020
6Schroeder, Philipp W. ; John, Volker ; Lederer, Philip Lukas ; Lehrenfeld, Christoph ; Lube, Gert ; Schöberl, Joachim On reference solutions and the sensitivity of the 2d Kelvin-Helmholtz instability problemArtikel Article 15-Feb-2019
7Gopalakrishnan, Jayadeep ; Lederer, Philip Lukas ; Schöberl, Joachim A mass conserving mixed stress formulation for Stokes flow with weakly imposed stress symmetryPreprint Preprint2019
8Gopalakrishnan, Jay ; Lederer, Philip L ; Schöberl, Joachim A mass conserving mixed stress formulation for the Stokes equationsArtikel Article 2019
9Lederer Philip Lukas - 2019 - A Mass conserving mixed stress formulation for...pdf.jpgLederer, Philip Lukas A Mass conserving mixed stress formulation for incompressible flowsThesis Hochschulschrift 2019
10Lederer, Philip L ; Schöberl, Joachim Polynomial robust stability analysis for H(div)-conforming finite elements for the Stokes equationsArtikel Article2018
11Gopalakrishnan, Jayadeep ; Lederer, Philip Lukas ; Schöberl, Joachim A mass conserving mixed stress formulation for the Stokes equationsPreprint Preprint2018
12Lederer, Philip Lukas ; Lehrenfeld, Christoph ; Schöberl, Joachim Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flows Part IIPreprint Preprint2018
13Lederer, Philip L. ; Linke, Alexander ; Merdon, Christian ; Schöberl, Joachim Divergence-free Reconstruction Operators for Pressure-Robust Stokes Discretizations With Continuous Pressure Finite ElementsArtikel Article2017
14Lederer, Philip Lukas ; Lehrenfeld, Christoph ; Schöberl, Joachim Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flowsPreprint Preprint2017
15Lederer, Philip Lukas ; Schöberl, Joachim ; Merdon, C. Refined a posteriori error estimation for classical and pressure-robust Stokes finite element methodsPreprint Preprint2017
16Schöberl, Joachim ; Lederer, Philip Lukas Polynomial robust stability analysis for H(div)-conforming finite elements for the Stokes equationsPreprint Preprint2016
17Lederer, Philip Lukas ; Linke, Alexander ; Merdon, C. ; Schöberl, Joachim Divergence-free Reconstruction Operators for Pressure-Robust Stokes Discretizations With Continuous Pressure Finite ElementsPreprint Preprint2016
18Lederer, Philip Lukas ; Pfeiler, Carl-Martin ; Wintersteiger, Christoph ; Lehrenfeld, Christoph Higher order unfitted FEM for Stokes interface problemsKonferenzbeitrag Inproceedings2016
19Lederer Philip Lukas - 2016 - Pressure robust discretizations for Navier Stokes...pdf.jpgLederer, Philip Lukas Pressure robust discretizations for Navier Stokes equations : divergence-free reconstruction for Taylor-Hood elements and high order hybrid discontinuous Galerkin methodsThesis Hochschulschrift 2016

Contributing Publications Mitbeteiligte Publikationen


Results 1-1 of 1 (Search time: 0.001 seconds).

PreviewAuthor(s)TitleTypeIssue Date
1Ellmenreich Jan - 2021 - A mass conserving mixed stress-strain rate finite...pdf.jpgEllmenreich, Jan A mass conserving mixed stress-strain rate finite element method for non-Newtonian fluid simulationsThesis Hochschulschrift 2021