Prof. Dr.-Ing. habil. Herbert Baaser (Baa)

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1990-1995: Studium Maschinenbau & Mechanik, TU Darmstadt

1995-2003: Wissensch. Angestellter

.... 1999: Promotion „Dreidim. Simulation duktiler Schädigungsentwicklung und Rißausbreitung“

.... 2000: DTU Kopenhagen Dept. Solid Mechanics by Prof. Tvergaard

.... Vorlesungen über Materialmodellierung („nichtlineare FEM“)

2004: Habilitation „Anmerkungen zur Simululation von entfestigendem Materialverhalten“

2003-2015: Industrietätigkeit

.... als Berechnungsingenieur

.... ab 2008 Senior Engineer „Materialmodellierung & Lebensdauer“

2011-2022: „apl. Prof.“ für Festkörpermechanik, TU Darmstadt

seit WiSe 2015 Professur für Technische Mechanik

WiSe 2020-SoSe 2024 Vize-Präsident für Studium & Lehre

seit Juli 2024: Geschäftsführer der Dt. Kautschuk-Gesellschaft (DKG, Frankfurt), 1/2 Professur

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Link zu Publikationen: SciPort RLP

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[1] J. Hohe, H. Baaser, and D. Gross. Analysis of ductile crack growth by means of a cohesive damage model. Int. J. Fracture, 81:99–112, 1996.

[2] H. Baaser and D. Gross. Damage and strain localisation during crack propagation in thin–walled shells. In A. Bertram and F. Sidoroff, editors, Mechanics of Materials with Intrinsic Length Scale, pages 13–17, Magdeburg, Germany, 1998. EDP Sciences. Journal de Physique IV, 8.

[3] H. Baaser and D. Gross. Crack analysis in ductile cylindrical shells using Gursons model. Int. J. Sol. Struct., 37:7093–7104, 2000.

[4] H. Baaser and D. Gross. 3D Nonlocal Simulation of Ductile Crack Growth — A Numerical Realization. European Journal of Finite Elements, 10(2–3–4):353–367, 2001.

[5] H. Baaser and V. Tvergaard. A new algorithmic approach treating nonlocal effects at finite rateindependent deformation using the Rousselier damage model. Comp. Meth. Appl. Mech. Eng., 192(1–2):107–124, Jan 2003.

[6] H. Baaser and D. Gross. Analysis of void growth in a ductile material in front of a crack tip. Comp. Mat. Sci., 26(C):28–35, Feb. 2003.

[7] S. Kolling, H. Baaser, and D. Gross. Material forces due to crack–inclusion interaction. Int. J. Fracture, 18(3):229–238, 2002.

[8] S. Eckert, H. Baaser, and D. Gross. A DAE–approach applied to elastic–plastic material behavior using FEM. PAMM, 3(1):270–271, 2003.

[9] H. Baaser. The PADÉ–approximation for matrix exponentials applied to an integration algorithm preserving plastic incompressibility. Comp. Mechanics, 34(3):237–245, Aug. 2004.

[10] S. Eckert, H. Baaser, D. Gross, and O. Scherf. A BDF2 integration method with step size control for elasto–plasticity. Comp. Mechanics, 34(5):377–386, 2004.

[11] H. Baaser. Global optimization of length and macro–micro transition of fabric–reinforced elastomers with application to a brake hose. Comp. Mat. Sci., 39(1):113–116, 2007.

[12] H. Baaser. Representation of Elastomers in Industrial Applications. PAMM, 7(1):4060011–4060012, Dec 2007. online: Mar 31 2008.

[13] H. Baaser. Über die Verteilung der Radialkraft auf einer Riemenscheibe. Technische Mechanik, 2007. Angenommen; Druck aus Wettbewerbsgründen untersagt.

[14] H. Baaser. Micro–Level of Polymer–Filler Interaction. Kautschuk – Gummi – Kunststoffe, April 2009.

[15] H. Baaser. FEM–Simulation von Elastomerbauteilen. ATZ – Automobiltechnische Zeitschrift, 5, April 2010.

[16] H. Baaser, A. Schobel, W. Michaeli, and U. Masberg. Vergleich von äquibiaxialen Prüfständen zur Kalibrierung von Werkstoffmodellen. Kautschuk – Gummi – Kunststoffe, (05), 2011.

[17] H. Baaser, C. Hopmann, and A. Schobel. Reformulation of strain invariants at incompressibility. Archive Appl. Mech., (10.1007/s00419-012-0652-2), 2012.

[18] V. Achenbach, H. Baaser, and T. Cvjetkovic. Effective Properties of Fibre–Reinforced Elastomers: Parameter Calibration by Prototype Deformation Modes. Kautschuk – Gummi – Kunststoffe, (06):51–54, June 2013.

[19] H. Baaser. Wie groß sind der E–Modul und die Querkontraktionszahl von Gummi? Kautschuk – Gummi – Kunststoffe, pages 25–28, Nov. 2013.

[20] V. Achenbach and H. Baaser. Multiscale modeling of continuous fiber and fabric reinforced rubber components. PAMM, 14:573–574, 2014.

[21] H. Baaser and C. Heining. Application of endochronic plasticity on simulation of technical rubber components. Kautschuk – Gummi – Kunststoffe, 6, June 2015.

[22] H. Baaser. Simulationstechniken in der Produktentstehung – eine Übersicht. VDI Regionalmagazin Rheingau, Okt. 2016.

[23] B. Nedjar, H. Baaser, R.J. Martin, and P. Neff. A finite element implementation of the isotropic exponentiated Hencky–logarithmic model and simulation of the eversion of elastic tubes. Computational Mechanics, 63(4):635–654, Oct 2018. DOI: 10.1007/s00466-017-1518-9.

[24] D. Klein and H. Baaser. FEM Implementation of Elastomeric Stress Softening. Kautschuk – Gummi – Kunststoffe, (7–8):41–45, 2018. ISSN 0948-3276.

[25] H. Baaser J. Voss and P. Neff. New thoughts on the anti plane shear problem. PAMM, 2018. doi.org.

[26] D. Plein and H. Baaser. Experimental Testing Machine for Elastomers for Educational Purposes and Didactics. Kautschuk – Gummi – Kunststoffe, (11–12):41–45, 2019. ISSN 0948-3276.

[27] R.J. Martin J. Voss, H. Baaser and P. Neff. More on anti–plane shear. Journal of Optimization Theory and Applications, 184:226–249, 2020. doi.org.

[28] P. Werner and H. Baaser. Simulation of a Heat–Buildup Process on Rubber Components. Kautschuk – Gummi – Kunststoffe, (3):43–47, 2021. ISSN 0948-3276.

[29] H. Baaser. Simulationstechniken in der Produktentstehung. MNU–Journal, 04:332–336, 2021. ISSN 0025-5866.

[30] R.J. Martin J. Voss, H. Baaser and P. Neff. Anti–plane shear in hyperelasticity. In P.M. Mariano, editor, Advances in Continuum Mechanics, pages 259–287, 2021. ISSN 2524-4647.

[31] H. Baaser and S. Becker. Warum aufwändig, wenn es einfach geht: Deshalb ist es sinnvoll, einfache Modelle auf experimentelle Befunde anzuwenden. Kautschuk – Gummi – Kunststoffe, (3): 42-47, 2023.

[32] H. Baaser and S. Becker. Balloon Inflation Revisited. Polymer Testing, 2023

[33] D. Frick, J. Luca, H. Baaser. LEGO Technic: Structural analysis through experiment and simulation, Kautschuk-Gummi-Kunststoffe, (5), 35-39, 2025

[34] H. Baaser. Hyperelastic Stability Landscape: A Check for HILL Stability of isotropic, incompressible Hyperelasticity depending on Material Parameters, Journal of Elasticity 158:8, 2026

[35] C. Wrana, T. Rauschmann, J. Lacayo-Pineda, H. Baaser, S. Mayer, O. Wirth. Enhanced Rebound Resilience: A Novel Approach, Rubber Chemistry and Technology, 2026

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