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Roger A. Sauer, Ph.D. - Publications

Affiliations: 
2006 University of California, Berkeley, Berkeley, CA, United States 
Area:
Applied Mechanics, Civil Engineering, Mechanical Engineering
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82 high-probability publications. We are testing a new system for linking publications to authors. You can help! If you notice any inaccuracies, please sign in and mark papers as correct or incorrect matches. If you identify any major omissions or other inaccuracies in the publication list, please let us know.

Year Citation  Score
2020 Immel K, Duong TX, Nguyen VH, Haïat G, Sauer RA. A modified Coulomb's law for the tangential debonding of osseointegrated implants. Biomechanics and Modeling in Mechanobiology. PMID 31916014 DOI: 10.1007/S10237-019-01272-9  0.347
2020 Ghaffari R, Sauer RA. A nonlinear thermomechanical formulation for anisotropic volume and surface continua Mathematics and Mechanics of Solids. 25: 2076-2117. DOI: 10.1177/1081286520919483  0.418
2020 Gouravaraju S, Sauer RA, Gautam SS. On the presence of a critical detachment angle in gecko spatula peeling - a numerical investigation using an adhesive friction model Journal of Adhesion. 1-21. DOI: 10.1080/00218464.2020.1746652  0.497
2020 Gouravaraju S, Sauer RA, Gautam SS. Investigating the normal and tangential peeling behaviour of gecko spatulae using a coupled adhesion-friction model Journal of Adhesion. 1-32. DOI: 10.1080/00218464.2020.1719838  0.339
2020 Sahu A, Omar YA, Sauer RA, Mandadapu KK. Arbitrary Lagrangian–Eulerian finite element method for curved and deforming surfaces Journal of Computational Physics. 407: 109253. DOI: 10.1016/J.Jcp.2020.109253  0.478
2020 Paul K, Zimmermann C, Duong TX, Sauer RA. Isogeometric continuity constraints for multi-patch shells governed by fourth-order deformation and phase field models Computer Methods in Applied Mechanics and Engineering. 370: 113219. DOI: 10.1016/J.Cma.2020.113219  0.414
2020 Mokhalingam A, Ghaffari R, Sauer RA, Gupta SS. Comparing quantum, molecular and continuum models for graphene at large deformations Carbon. 159: 478-494. DOI: 10.1016/J.Carbon.2019.12.014  0.402
2020 Paul K, Zimmermann C, Mandadapu KK, Hughes TJR, Landis CM, Sauer RA. An adaptive space-time phase field formulation for dynamic fracture of brittle shells based on LR NURBS Computational Mechanics. 65: 1039-1062. DOI: 10.1007/S00466-019-01807-Y  0.358
2019 Ghaffari R, Shirazian F, Hu M, Sauer RA. A nonlinear hyperelasticity model for single layer blue phosphorus based on ab initio calculations Proceedings of the Royal Society a: Mathematical, Physical and Engineering Sciences. 475: 20190149. DOI: 10.1098/Rspa.2019.0149  0.427
2019 Sauer RA, Ghaffari R, Gupta A. The multiplicative deformation split for shells with application to growth, chemical swelling, thermoelasticity, viscoelasticity and elastoplasticity International Journal of Solids and Structures. 53-68. DOI: 10.1016/J.Ijsolstr.2019.06.002  0.387
2019 Roohbakhshan F, Sauer RA. A finite membrane element formulation for surfactants Colloids and Surfaces a: Physicochemical and Engineering Aspects. 566: 84-103. DOI: 10.1016/J.Colsurfa.2018.11.022  0.424
2019 Zimmermann C, Toshniwal D, Landis CM, Hughes TJ, Mandadapu KK, Sauer RA. An isogeometric finite element formulation for phase transitions on deforming surfaces Computer Methods in Applied Mechanics and Engineering. 351: 441-477. DOI: 10.1016/J.Cma.2019.03.022  0.449
2019 Vu-Bac N, Duong T, Lahmer T, Areias P, Sauer R, Park H, Rabczuk T. A NURBS-based inverse analysis of thermal expansion induced morphing of thin shells Computer Methods in Applied Mechanics and Engineering. 350: 480-510. DOI: 10.1016/J.Cma.2019.03.011  0.342
2019 Duong TX, Sauer RA. A concise frictional contact formulation based on surface potentials and isogeometric discretization Computational Mechanics. 64: 951-970. DOI: 10.1007/S00466-019-01689-0  0.512
2019 Puppa GD, Sauer RA, Trautz M. A Unified Representation of Folded Surfaces via Fourier Series Nexus Network Journal. 21: 491-526. DOI: 10.1007/S00004-019-00456-1  0.379
2019 Shirazian F, Hu M, Sauer RA. On the development of continuum material models for 2D materials from Density Functional Theory data Pamm. 19. DOI: 10.1002/Pamm.201900486  0.301
2019 Rajski MP, Harmel M, Sauer RA. A coupled isogeometric boundary element and finite element method for electro‐mechanical interaction Pamm. 19. DOI: 10.1002/Pamm.201900457  0.429
2018 Kumar P, Saxena A, Sauer RA. Computational Synthesis of Large Deformation Compliant Mechanisms Undergoing Self and Mutual Contact Journal of Mechanical Design. 141. DOI: 10.1115/1.4041054  0.44
2018 Mergel JC, Sahli R, Scheibert J, Sauer RA. Continuum contact models for coupled adhesion and friction The Journal of Adhesion. 95: 1101-1133. DOI: 10.1080/00218464.2018.1479258  0.396
2018 Ghaffari R, Sauer RA. Modal analysis of graphene-based structures for large deformations, contact and material nonlinearities Journal of Sound and Vibration. 423: 161-179. DOI: 10.1016/J.Jsv.2018.02.051  0.386
2018 Ghaffari R, Duong TX, Sauer RA. A new shell formulation for graphene structures based on existing ab-initio data International Journal of Solids and Structures. 135: 37-60. DOI: 10.1016/J.Ijsolstr.2017.11.008  0.46
2018 Ghaffari R, Sauer RA. A new efficient hyperelastic finite element model for graphene and its application to carbon nanotubes and nanocones Finite Elements in Analysis and Design. 146: 42-61. DOI: 10.1016/J.Finel.2018.04.001  0.457
2018 Sauer RA, Luginsland T. A monolithic fluid–structure interaction formulation for solid and liquid membranes including free-surface contact Computer Methods in Applied Mechanics and Engineering. 341: 1-31. DOI: 10.1016/J.Cma.2018.06.024  0.452
2018 Vu-Bac N, Duong T, Lahmer T, Zhuang X, Sauer R, Park H, Rabczuk T. A NURBS-based inverse analysis for reconstruction of nonlinear deformations of thin shell structures Computer Methods in Applied Mechanics and Engineering. 331: 427-455. DOI: 10.1016/J.Cma.2017.09.034  0.377
2018 Sauer RA, Sahu A, Omar YA, Mandadapu KK. A New Computational Modeling Framework for the 3D Flow and Shape Dynamics of Cellular Membranes Biophysical Journal. 114: 602a-603a. DOI: 10.1016/J.Bpj.2017.11.3295  0.317
2018 Duong TX, De Lorenzis L, Sauer RA. A segmentation-free isogeometric extended mortar contact method Computational Mechanics. 63: 383-407. DOI: 10.1007/S00466-018-1599-0  0.483
2018 Harmel M, Rajski MP, Sauer RA. Desingularization in boundary element analysis of three‐dimensional Stokes flow Pamm. 18. DOI: 10.1002/Pamm.201800479  0.35
2018 Roohbakhshan F, Sauer RA. Simulation of angioplasty using isogoemetric laminated composite shell elements Pamm. 18. DOI: 10.1002/Pamm.201800327  0.355
2017 Sahu A, Sauer RA, Mandadapu KK. Irreversible thermodynamics of curved lipid membranes. Physical Review. E. 96: 042409. PMID 29347561 DOI: 10.1103/Physreve.96.042409  0.303
2017 Roohbakhshan F, Sauer RA. Efficient isogeometric thin shell formulations for soft biological materials. Biomechanics and Modeling in Mechanobiology. PMID 28405768 DOI: 10.1007/S10237-017-0906-6  0.479
2017 Sauer RA, Duong TX, Mandadapu KK, Steigmann DJ. A stabilized finite element formulation for liquid shells and its application to lipid bilayers Journal of Computational Physics. 330: 436-466. DOI: 10.1016/J.Jcp.2016.11.004  0.478
2017 Luginsland T, Sauer RA. A computational study of wetting on chemically contaminated substrates Colloids and Surfaces a: Physicochemical and Engineering Aspects. 531: 81-92. DOI: 10.1016/J.Colsurfa.2017.06.031  0.399
2017 Harmel M, Sauer RA, Bommes D. Volumetric mesh generation from T-spline surface representations Computer-Aided Design. 82: 13-28. DOI: 10.1016/J.Cad.2016.07.017  0.45
2017 Sauer RA, Mandadapu KK, Duong TX, Sahu A, Omar Y. Advances in the Theoretical and Computational Modeling of Lipid Bilayer Membranes Biophysical Journal. 112: 309a. DOI: 10.1016/J.Bpj.2016.11.1674  0.467
2017 Zimmermann C, Sauer RA. Adaptive local surface refinement based on LR NURBS and its application to contact Computational Mechanics. 60: 1011-1031. DOI: 10.1007/S00466-017-1455-7  0.488
2017 Harmel M, Sauer RA. Boundary element and finite element analysis for the efficient simulation of fluid-structure interaction and its application to mold filling processes Pamm. 17: 513-514. DOI: 10.1002/Pamm.201710226  0.427
2016 Sauer RA, Duong TX. On the theoretical foundations of thin solid and liquid shells Mathematics and Mechanics of Solids. 22: 343-371. DOI: 10.1177/1081286515594656  0.383
2016 Sauer RA. A contact theory for surface tension driven systems Mathematics and Mechanics of Solids. 21: 305-325. DOI: 10.1177/1081286514521230  0.422
2016 Roohbakhshan F, Sauer RA. Isogeometric nonlinear shell elements for thin laminated composites based on analytical thickness integration Journal of Micromechanics and Molecular Physics. 1: 1640010. DOI: 10.1142/S2424913016400105  0.369
2016 Kumar P, Sauer RA, Saxena A. Synthesis of C0 Path-Generating Contact-Aided Compliant Mechanisms Using the Material Mask Overlay Method Journal of Mechanical Design. 138. DOI: 10.1115/1.4033393  0.459
2016 Sauer RA. A Survey of Computational Models for Adhesion Journal of Adhesion. 92: 81-120. DOI: 10.1080/00218464.2014.1003210  0.413
2016 Rasool R, Corbett CJ, Sauer RA. A strategy to interface isogeometric analysis with Lagrangian finite elements-Application to incompressible flow problems Computers and Fluids. 127: 182-193. DOI: 10.1016/J.Compfluid.2015.12.016  0.459
2016 Duong TX, Roohbakhshan F, Sauer RA. A new rotation-free isogeometric thin shell formulation and a corresponding continuity constraint for patch boundaries Computer Methods in Applied Mechanics and Engineering. DOI: 10.1016/J.Cma.2016.04.008  0.538
2016 Sauer RA. A frictional sliding algorithm for liquid droplets Computational Mechanics. 58: 937-956. DOI: 10.1007/S00466-016-1324-9  0.401
2015 Roohbakhshan F, Duong TX, Sauer RA. A projection method to extract biological membrane models from 3D material models. Journal of the Mechanical Behavior of Biomedical Materials. PMID 26455810 DOI: 10.1016/J.Jmbbm.2015.09.001  0.487
2015 Corbett CJ, Sauer RA. Three-dimensional isogeometrically enriched finite elements for frictional contact and mixed-mode debonding Computer Methods in Applied Mechanics and Engineering. 284: 781-806. DOI: 10.1016/J.Cma.2014.10.025  0.499
2014 Schmidt MG, Sauer RA, Ismail AE. Multiscale treatment of mechanical contact problems involving thin polymeric layers Modelling and Simulation in Materials Science and Engineering. 22. DOI: 10.1088/0965-0393/22/4/045012  0.425
2014 Sauer RA. Advances in the computational modeling of the gecko adhesion mechanism Journal of Adhesion Science and Technology. 28: 240-255. DOI: 10.1080/01694243.2012.691792  0.501
2014 Mergel JC, Sauer RA. On the Optimum Shape of Thin Adhesive Strips for Various Peeling Directions The Journal of Adhesion. 90: 526-544. DOI: 10.1080/00218464.2013.840538  0.392
2014 Sauer RA, Mergel JC. A geometrically exact finite beam element formulation for thin film adhesion and debonding Finite Elements in Analysis and Design. 86: 120-135. DOI: 10.1016/J.Finel.2014.03.009  0.413
2014 Osman M, Sauer RA. A parametric study of the hydrophobicity of rough surfaces based on finite element computations Colloids and Surfaces a: Physicochemical and Engineering Aspects. 461: 119-125. DOI: 10.1016/J.Colsurfa.2014.07.029  0.409
2014 Corbett CJ, Sauer RA. NURBS-enriched contact finite elements Computer Methods in Applied Mechanics and Engineering. 275: 55-75. DOI: 10.1016/J.Cma.2014.02.019  0.499
2014 Sauer RA, Duong TX, Corbett CJ. A computational formulation for constrained solid and liquid membranes considering isogeometric finite elements Computer Methods in Applied Mechanics and Engineering. 271: 48-68. DOI: 10.1016/J.Cma.2013.11.025  0.453
2014 Duong TX, Sauer RA. An accurate quadrature technique for the contact boundary in 3D finite element computations Computational Mechanics. 55: 145-166. DOI: 10.1007/S00466-014-1087-0  0.485
2014 Mergel JC, Sauer RA, Saxena A. Computational optimization of adhesive microstructures based on a nonlinear beam formulation Structural and Multidisciplinary Optimization. 50: 1001-1017. DOI: 10.1007/S00158-014-1091-1  0.366
2014 Sauer RA, De Lorenzis L. An unbiased computational contact formulation for 3D friction International Journal For Numerical Methods in Engineering. 101: 251-280. DOI: 10.1002/Nme.4794  0.4
2014 Sauer RA. Stabilized finite element formulations for liquid membranes and their application to droplet contact International Journal For Numerical Methods in Fluids. 75: 519-545. DOI: 10.1002/Fld.3905  0.47
2013 Sauer RA, Holl M. A detailed 3D finite element analysis of the peeling behaviour of a gecko spatula. Computer Methods in Biomechanics and Biomedical Engineering. 16: 577-91. PMID 22225515 DOI: 10.1080/10255842.2011.628944  0.53
2013 Sauer RA, De Lorenzis L. A computational contact formulation based on surface potentials Computer Methods in Applied Mechanics and Engineering. 253: 369-395. DOI: 10.1016/J.Cma.2012.09.002  0.454
2013 Sauer RA. Local finite element enrichment strategies for 2D contact computations and a corresponding post-processing scheme Computational Mechanics. 52: 301-319. DOI: 10.1007/S00466-012-0813-8  0.486
2012 Sauer RA. Computational contact formulations for soft body adhesion Advances in Soft Matter Mechanics. 2147483647: 55-93. DOI: 10.1007/978-3-642-19373-6_2  0.337
2012 Gautam SS, Sauer RA. An energy-momentum-conserving temporal discretization scheme for adhesive contact problems International Journal For Numerical Methods in Engineering. 93: 1057-1081. DOI: 10.1002/Nme.4422  0.389
2012 Saxena A, Sauer R. Combined gradient-stochastic optimization with negative circular masks for large deformation topologies International Journal For Numerical Methods in Engineering. 93: 635-663. DOI: 10.1002/Nme.4401  0.423
2011 Sauer RA. The peeling behavior of thin films with finite bending stiffness and the implications on gecko adhesion Journal of Adhesion. 87: 624-643. DOI: 10.1080/00218464.2011.596084  0.449
2011 Osman M, Sauer RA. A Two-Dimensional Computational Droplet Contact Model Pamm. 11: 103-104. DOI: 10.1002/Pamm.201110043  0.466
2011 Sauer RA. Enriched contact finite elements for stable peeling computations International Journal For Numerical Methods in Engineering. 87: 593-616. DOI: 10.1002/Nme.3126  0.505
2010 Sauer RA. A computational model for nanoscale adhesion between deformable solids and its application to gecko adhesion Journal of Adhesion Science and Technology. 24: 1807-1818. DOI: 10.1163/016942410X507588  0.489
2010 Osman M, Sauer RA. Mechanical Modeling of Particle-Droplet Interaction Motivated by the Study of Self-Cleaning Mechanisms Pamm. 10: 85-86. DOI: 10.1002/Pamm.201010035  0.384
2009 Sauer RA. Multiscale modelling and simulation of the deformation and adhesion of a single gecko seta. Computer Methods in Biomechanics and Biomedical Engineering. 12: 627-40. PMID 19319703 DOI: 10.1080/10255840902802917  0.479
2009 Sauer RA. A finite element seta model for studying Gecko adhesion Asme International Mechanical Engineering Congress and Exposition, Proceedings. 12: 149-150. DOI: 10.1115/IMECE2008-67193  0.408
2009 Sauer RA, Wriggers P. Formulation and analysis of a three-dimensional finite element implementation for adhesive contact at the nanoscale Computer Methods in Applied Mechanics and Engineering. 198: 3871-3883. DOI: 10.1016/J.Cma.2009.08.019  0.546
2009 Sauer RA. A three-dimensional multiscale finite element model describing the adhesion of a gecko seta Pamm. 9: 157-158. DOI: 10.1002/Pamm.200910053  0.506
2008 Sauer RA, Li S. An atomistically enriched continuum model for nanoscale contact mechanics and its application to contact scaling. Journal of Nanoscience and Nanotechnology. 8: 3757-73. PMID 19051933 DOI: 10.1166/Jnn.2008.18341  0.611
2008 Sauer RA. An atomic interaction-based rod formulation for modelling Gecko adhesion Pamm. 8: 10193-10194. DOI: 10.1002/Pamm.200810193  0.472
2007 Sauer RA, Li S. An atomic interaction-based continuum model for adhesive contact mechanics Finite Elements in Analysis and Design. 43: 384-396. DOI: 10.1016/J.Finel.2006.11.009  0.629
2007 Sauer RA, Wang G, Li S. The Composite Eshelby Tensors and their applications to homogenization Acta Mechanica. 197: 63-96. DOI: 10.1007/S00707-007-0504-2  0.551
2007 Sauer RA, Li S. An atomic interaction-based continuum model for computational multiscale contact mechanics Pamm. 7: 4080029-4080030. DOI: 10.1002/Pamm.200700798  0.587
2007 Sauer RA, Li S. A contact mechanics model for quasi-continua International Journal For Numerical Methods in Engineering. 71: 931-962. DOI: 10.1002/Nme.1970  0.612
2006 Li S, Wang G, Sauer RA. The Eshelby Tensors in a Finite Spherical Domain—Part II: Applications to Homogenization Journal of Applied Mechanics. 74: 784-797. DOI: 10.1115/1.2711228  0.583
2006 Li S, Sauer RA, Wang G. The Eshelby Tensors in a Finite Spherical Domain—Part I: Theoretical Formulations Journal of Applied Mechanics. 74: 770-783. DOI: 10.1115/1.2711227  0.603
2005 Wang G, Li S, Sauer R. A circular inclusion in a finite domain II. The Neumann-Eshelby problem Acta Mechanica. 179: 91-110. DOI: 10.1007/S00707-005-0236-0  0.574
2005 Li S, Sauer R, Wang G. A circular inclusion in a finite domain I. The Dirichlet-Eshelby problem Acta Mechanica. 179: 67-90. DOI: 10.1007/S00707-005-0234-2  0.586
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