Alexander Popp

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Wolfgang A. WallProfessor of Computational Mechanics, Technical University of Munich (TUM)Verified email at lnm.mw.tum.de
Michael W. GeeProfessor Mechanics & High Performance Computing, TU Munich, GermanyVerified email at tum.de
Christoph MeierLecturer and Senior Researcher, Technical University of Munich (TUM)Verified email at lnm.mw.tum.de
Philipp FarahInstitute for Computational Mechanics, Technische Universität München (TUM)Verified email at lnm.mw.tum.de
Barbara WohlmuthProefssorin für Mathematik, TU MünchenVerified email at ma.tum.de
Matthias MayrUniversity of the Bundeswehr MunichVerified email at unibw.de
Thomas KlöppelDYNAmore GmbHVerified email at dynamore.de
Anh-Tu VuongTechnical University of MunichVerified email at lnm.mw.tum.de
Volker GravemeierChief Executive Officer, AdCo Engineering GW GmbHVerified email at lnm.mw.tum.de
Benedikt SchottInstitute for Computational MechanicsVerified email at lnm.mw.tum.de
Stefan HickelProfessor of Aerodynamics, Technische Universiteit Delft (TU Delft)Verified email at tudelft.nl
Nikolaus AdamsProfessor für Aerodynamik und Strömungsmechanik, Technische Universität MünchenVerified email at tum.de
Linus WunderlichQueen Mary University of LondonVerified email at qmul.ac.uk
Peter WriggersProfessor für Mechanik, Leibniz Universität HannoverVerified email at ikm.uni-hannover.de
Francisco M. Andrade PiresUniversity of Porto, PortugalVerified email at fe.up.pt
Marco PaggiFull Professor of Structural Mechanics, IMT LuccaVerified email at imtlucca.it
Jacopo BonariIMT School for Advanced Studies LuccaVerified email at imtlucca.it
Maria Rosaria MarulliIMT School for Advanced Studies LuccaVerified email at imtlucca.it
Daniel RixenProf. dr. ir TU MünchenVerified email at tum.de
Rodrigo Pinto CarvalhoInstitute of Science and Innovation in Mechanical and Industrial EngineeringVerified email at inegi.up.pt

Alexander Popp

Professor of Computer-Based Simulation, Universität der Bundeswehr München

Verified email at unibw.de - Homepage

Computational Mechanics Finite Element Analysis Contact Mechanics


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A finite deformation mortar contact formulation using a primal–dual active set strategy A Popp, MW Gee, WA Wall International Journal for Numerical Methods in Engineering 79 (11), 1354-1391, 2009	191	2009
A dual mortar approach for 3D finite deformation contact with consistent linearization A Popp, M Gitterle, MW Gee, WA Wall International Journal for Numerical Methods in Engineering 83 (11), 1428-1465, 2010	181	2010
Geometrically exact finite element formulations for slender beams: Kirchhoff–Love theory versus Simo–Reissner theory C Meier, A Popp, WA Wall Archives of Computational Methods in Engineering 26 (1), 163-243, 2019	150	2019
Finite deformation frictional mortar contact using a semi‐smooth Newton method with consistent linearization M Gitterle, A Popp, MW Gee, WA Wall International Journal for Numerical Methods in Engineering 84 (5), 543-571, 2010	123	2010
An objective 3D large deformation finite element formulation for geometrically exact curved Kirchhoff rods C Meier, A Popp, WA Wall Computer Methods in Applied Mechanics and Engineering 278, 445-478, 2014	117	2014
3D fluid–structure-contact interaction based on a combined XFEM FSI and dual mortar contact approach UM Mayer, A Popp, A Gerstenberger, WA Wall Computational Mechanics 46, 53-67, 2010	114	2010
Dual quadratic mortar finite element methods for 3D finite deformation contact A Popp, BI Wohlmuth, MW Gee, WA Wall SIAM Journal on Scientific Computing 34 (4), B421-B446, 2012	110	2012
Isogeometric dual mortar methods for computational contact mechanics A Seitz, P Farah, J Kremheller, BI Wohlmuth, WA Wall, A Popp Computer Methods in Applied Mechanics and Engineering 301, 259-280, 2016	100	2016
Fluid–structure interaction for non-conforming interfaces based on a dual mortar formulation T Klöppel, A Popp, U Küttler, WA Wall Computer Methods in Applied Mechanics and Engineering 200 (45-46), 3111-3126, 2011	100	2011
Mortar methods for computational contact mechanics and general interface problems A Popp Technische Universität München, 2012	91	2012
Segment-based vs. element-based integration for mortar methods in computational contact mechanics P Farah, A Popp, WA Wall Computational Mechanics 55, 209-228, 2015	85	2015
Improved robustness and consistency of 3D contact algorithms based on a dual mortar approach A Popp, A Seitz, MW Gee, WA Wall Computer Methods in Applied Mechanics and Engineering 264, 67-80, 2013	80	2013
A cut-cell finite volume–finite element coupling approach for fluid–structure interaction in compressible flow V Pasquariello, G Hammerl, F Örley, S Hickel, C Danowski, A Popp, ... Journal of Computational Physics 307, 670-695, 2016	73	2016
A locking-free finite element formulation and reduced models for geometrically exact Kirchhoff rods C Meier, A Popp, WA Wall Computer Methods in Applied Mechanics and Engineering 290, 314-341, 2015	65	2015
A finite element approach for the line-to-line contact interaction of thin beams with arbitrary orientation C Meier, A Popp, WA Wall Computer Methods in Applied Mechanics and Engineering 308, 377-413, 2016	64	2016
A unified approach for beam-to-beam contact C Meier, WA Wall, A Popp Computer Methods in Applied Mechanics and Engineering 315, 972-1010, 2017	63	2017
Dual mortar methods for computational contact mechanics–overview and recent developments A Popp, WA Wall GAMM‐Mitteilungen 37 (1), 66-84, 2014	55	2014
An abstract framework for a priori estimates for contact problems in 3D with quadratic finite elements BI Wohlmuth, A Popp, MW Gee, WA Wall Computational Mechanics 49 (6), 735-747, 2012	53	2012
Geometrically exact beam elements and smooth contact schemes for the modeling of fiber-based materials and structures C Meier, MJ Grill, WA Wall, A Popp International Journal of Solids and Structures 154, 124-146, 2018	44	2018
A semi-smooth Newton method for orthotropic plasticity and frictional contact at finite strains A Seitz, A Popp, WA Wall Computer Methods in Applied Mechanics and Engineering 285, 228-254, 2015	34	2015

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