Dr. Roger A. Sauer
Contact
Aachen Institute for Advanced Study in Computational Engineering Science (AICES)RWTH Aachen University
Schinkelstrasse 2
52056 Aachen
Germany
Phone: +49 241 80 99129
Fax: +49 241 80 628498
Email: sauer (AT) aices (DOT) rwth-aachen (DOT) de
Education
PhD in Computational Mechanics, University of California at Berkeley, USA, 2006
MSc in Computational Mechanics, University of California at Berkeley, USA, 2003
Dipl.-Ing. in Civil Engineering, University of Karlsruhe, Germany, 2002
Exchange student at the University of Edinburgh, Scotland, 1998/99
Professional Career
since Jan 2012: Member of the Junges Kolleg, NRW Academy of the Sciences and Arts
since Jan 2010: Young research group leader at AICES, RWTH Aachen University, Germany
since Oct 2009: Funded by the Emmy Noether program of the DFG
2008 - 2009: Young research group leader at the Institute for Continuum Mechanics, Leibniz University Hannover, Germany
2007 - 2008: Post Doc. at the Institute of Mechanics and Computational Mechanics, Leibniz University Hannover, Germany
2002 - 2006: Research and teaching assistant at the Department of Civil Engineering, University of California at Berkeley, USA
Research Interests
Nonlinear continuum mechanics, advanced finite element methods, multiscale methods, contact mechanics, biomechanical adhesion and self-cleaning surface mechanisms
Research group website: Computational Contact and Adhesion Mechanics
Teaching
WS 2010/11: Computational Contact Mechanics
WS 2011/12: Computational Contact Mechanics
SS 2012: Nonlinear Finite Element Methods for Solids
WS 2012/13: Computational Contact Mechanics: scheduled in 115 Rogowski on Tuesdays from 10am - 12:30pm, starting from Oct. 23rd
SS 2013: Nonlinear Finite Element Methods for Solids; offered as a compact course in the week 21.-24.5 from 9am to 5pm in 115 Rogowski. Lecture notes and exercises will be posted on L2P.
Publications: Book Chapters
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Sauer, R.A.: "Computational contact formulations for soft body adhesion", In Li, S. and Sun, B., editors, Advances in Soft Matter Mechanics, pp. 55-93, Springer, 2012, pdf |
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Sauer, R.A.: "Challenges in computational nanoscale contact mechanics", In Mueller-Hoeppe, D., Loehnert, S. and Reese, S., editors, Recent Developments and Innovative Applications in Computational Mechanics, pp. 39-46, Springer, 2011, pdf |
Refereed Journal Publications
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Corbett, C.J., Sauer, R.A.: "NURBS-enriched contact finite elements", submitted, 2013 |
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Mergel, J.C., Sauer, R.A., Saxena, A.: "Computational optimization of adhesive microstructures based on a nonlinear beam formulation", submitted, 2013 |
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Sauer, R.A., Mergel, J.C.: "A geometrically exact finite beam element formulation for thin film adhesion and debonding", submitted, 2013 |
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Sauer, R.A., De Lorenzis, L.: "An unbiased computational contact formulation for 3D friction", submitted, 2013 |
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Sauer, R.A., Duong, X.T, Corbett, C.J.: "A computational formulation for constrained solid and liquid membranes considering isogeometric finite elements", submitted, 2012, preprint |
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Gautam, S.S., Sauer, R.A.: "An energy-momentum-conserving temporal discretization scheme for adhesive contact problems", Int. J. Numer. Meth. Engng. 93(10), pp. 1057-1081, 2013, pdf |
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Sauer, R.A.: "Local finite element enrichment strategies for 2D contact computations and a corresponding post-processing scheme", Comput. Mech., in press, 2013, pdf |
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Sauer, R.A., De Lorenzis, L.: "A computational contact formulation based on surface potentials", Comput. Methods Appl. Mech. Engrg. 253, pp. 369-395, 2013, pdf |
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Saxena, A., Sauer, R.A.: "Combined gradient-stochastic optimization with negative circular masks for large deformation topologies", Int. J. Numer. Meth. Engng. 93(6), pp. 635-663, 2013, pdf |
2012 | |||
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Sauer, R.A.: "Advances in the computational modeling of the gecko adhesion mechanism", J. Adhes. Sci. Technol., Special Issue on Bio-inspired Adhesion, published online, 2012, pdf |
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Sauer, R.A., Holl, M.: "A detailed 3D finite element analysis of the peeling behavior of a gecko spatula", Comp. Meth. Biomech. Biomed. Engrg., published online, 2012, pdf |
2011 | |||
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Sauer, R.A.: "The peeling behavior of thin films with finite bending stiffness and the implications on gecko adhesion", J. Adhesion 87 (7-8), pp. 624-643, 2011, pdf |
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Sauer, R.A.: "Enriched contact finite elements for stable peeling computations", Int. J. Numer. Meth. Engng. 87, pp. 593-616, 2011, pdf |
2010 | |||
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Sauer, R.A.: "A computational model for nanoscale adhesion between deformable solids and its application to gecko adhesion", J. Adhes. Sci. Technol. 24, pp. 1807-1818, 2010, pdf |
2009 | |||
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Sauer, R.A., Wriggers, P.: "Formulation and analysis of a 3D finite element implementation for adhesive contact at the nanoscale", Comput. Methods Appl. Mech. Engrg. 198, pp. 3871-3883, 2009, pdf |
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Sauer, R.A.: "Multiscale modeling and simulation of the deformation and adhesion of a single gecko seta", Comp. Meth. Biomech. Biomed. Engng. 12(6), pp. 627-640, 2009, pdf |
2008 | |||
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Sauer, R.A., Li, S.: "An atomistically enriched continuum model for nanoscale contact mechanics and its application to contact scaling", J. Nanosci. Nanotech. 8(7), pp. 3757-3773, 2008, pdf |
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Sauer, R.A., Li, S.: "The composite Eshelby Tensors and their application to homogenization", Acta Mech. 197, pp. 63-96, 2008 |
2007 | |||
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Sauer, R.A., Li, S.: "An atomic interaction-based continuum model for adhesive contact mechanics", Finite Elem. Anal. Des. 43(5), pp. 384-396, 2007, pdf |
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Sauer, R.A., Li, S.: "A contact mechanics model for quasi-continua", Int. J. Numer. Meth. Engrg. 71(8), pp. 931-962, 2007, pdf |
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Li, S., Wang, G., Sauer, R.A.: "The Eshelby Tensors in a finite spherical domain: II. Applications in homogenization", J. Appl. Mech. 74(4), pp. 784-797, 2007 |
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Li, S., Sauer, R.A., Wang, G.: "The Eshelby Tensors in a finite spherical domain: I. Theoretical formulations", J. Appl. Mech. 74(4), pp. 770-783, 2007 |
2005 | |||
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Wang, G., Li, S., Sauer, R.: "A circular inclusion in a finite domain: II. The Neumann-Eshelby problem", Acta. Mech. 179(1-2) pp. 91-110, 2005 |
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Li, S., Sauer, R., Wang, G.: "A circular inclusion in a finite domain: I. The Dirichlet-Eshelby problem", Acta. Mech. 179(1-2) pp. 67-90, 2005 |
Other Publications
2013 | |||
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Osman, M., Rasool, R., Sauer, R.A.: "Computational aspects of self-cleaning surface mechanisms", in "Advances in Contact Angle, Wettability and Adhesion, Vol. 1", Edited by K.L. Mittal, in press, 2013 |
2012 | |||
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Rasool, R., Sauer, R.A., Osman, M.: "Internal flow analysis for slow moving small droplets in contact with hydrophobic surfaces", Proc. Appl. Math. Mech. 12, pp. 489-490, 2012 |
2011 | |||
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Osman, M., Sauer, R.A.: "A two-dimensional computational droplet contact model", Proc. Appl. Math. Mech. 11, pp. 103-104, 2011 |
2010 | |||
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Osman, M., Sauer, R.A.: "Mechanical modeling of particle-droplet interaction motivated by the study of self-cleaning mechanisms", Proc. Appl. Math. Mech. 10(1), pp. 85-86, 2010 |
2009 | |||
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Sauer, R.A.: "A computational contact model for nanoscale rubber adhesion", Constitutive Models for Rubber VI, G. Heinrich et al. (Eds.), pp. 47-52, 2009, pdf |
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Sauer, R.A.: "A three-dimensional multiscale finite element model describing the adhesion of a gecko seta", Proc. Appl. Math. Mech. 9, pp. 157-158, 2009 |
2008 | |||
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Sauer, R.A.: "A finite element seta model for studying gecko adhesion", ASME Conf. Proc., IMECE2008-67193, pp. 149-150, 2008 |
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Sauer, R.A.: "An atomic interaction-based rod formulation for modeling gecko adhesion", Proc. Appl. Math. Mech. 8, pp. 10193-10194, 2008 |
2007 | |||
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Sauer, R.A., Li, S.: "An atomic interaction-based continuum model for computational multiscale contact mechanics", Proc. Appl. Math. Mech. 7, pp. 4080029-4080030, 2007 |
2006 | |||
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Sauer, R.A.: "An atomic interaction-based continuum model for computational multiscale contact mechanics", Dissertation, University of California at Berkeley, 2006 |
2003 | |||
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Sauer, R.A.: "The 2D finite Eshelby tensor for a circular inclusion", Master thesis, University of California at Berkeley, 2003 |
2002 | |||
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Sauer, R.A.: "Development and numerical implementation of a three-dimensional elastoplastic model for the computation of concrete structures", Diplomarbeit, University of Karlsruhe, Germany, 2002 |
