Dieses Bild zeigt Jonas Breuling

Jonas Breuling

Dr.-Ing.

Institut für Nichtlineare Mechanik

Kontakt

+49 711 685 60957

Pfaffenwaldring 9
70569 Stuttgart
Deutschland
Raum: 3.111

Fachgebiet

  1. M. Stilz, J. Breuling, S. Eugster, M. Pawlikowski, and R. Grygoruk, “Chirality effects in panto-cylindrical structures,” Mathematics and Mechanics of Solids, vol. 29, 2024, doi: 10.1177/10812865231212145.
  2. J. Breuling, G. Capobianco, S. R. Eugster, and R. I. Leine, “A nonsmooth RATTLE algorithm for mechanical systems with frictional unilateral constraints,” Nonlinear Analysis: Hybrid Systems, vol. 52, p. 101469, 2024, doi: https://doi.org/10.1016/j.nahs.2024.101469.
  3. J. Harsch and S. R. Eugster, “Nonunit quaternion parametrization of a Petrov--Galerkin Cosserat rod finite element,” PAMM, p. e202300172, 2023, doi: https://doi.org/10.1002/pamm.202300172.
  4. S. R. Eugster and J. Harsch, “A family of total Lagrangian Petrov–Galerkin Cosserat rod finite element formulations,” GAMM-Mitteilungen, vol. 46, Art. no. 2, 2023, doi: https://doi.org/10.1002/gamm.202300008.
  5. G. Capobianco, J. Harsch, and S. Leyendecker, “Lobatto-type variational integrators for mechanical systems with frictional contact,” Computer Methods in Applied Mechanics and Engineering, vol. 418, p. 116496, 2023, doi: https://doi.org/10.1016/j.cma.2023.116496.
  6. J. Harsch, S. Sailer, and S. R. Eugster, “A total Lagrangian, objective and intrinsically locking-free Petrov--Galerkin SE(3) Cosserat rod finite element formulation,” International Journal for Numerical Methods in Engineering, vol. 124, Art. no. 13, 2023, doi: https://doi.org/10.1002/nme.7236.
  7. J. Harsch, G. Ganzosch, E. Barchiesi, A. Ciallella, and S. R. Eugster, “Experimental analysis, discrete modeling and parameter optimization of SLS-printed bi-pantographic structures,” Mathematics and Mechanics of Solids, vol. 27, Art. no. 10, 2022, doi: 10.1177/10812865221107623.
  8. S. R. Eugster, J. Harsch, M. Herrmann, G. Capobianco, M. Bartholdt, and M. Wiese, “Soft pneumatic actuator model based on a pressure-dependent spatial nonlinear rod theory,” IEEE Robotics and Automation Letters, vol. 7, Art. no. 2, 2022, [Online]. Available: https://ieeexplore.ieee.org/document/9691781
  9. J. Harsch, G. Capobianco, and S. R. Eugster, “Finite element formulations for constrained spatial nonlinear beam theories,” Mathematics and Mechanics of Solids, vol. 26, Art. no. 12, 2021, doi: 10.1177/10812865211000790.
  10. G. Capobianco, J. Harsch, S. R. Eugster, and R. I. Leine, “A nonsmooth generalized-alpha method for mechanical systems with frictional contact,” International Journal for Numerical Methods in Engineering, vol. 122, Art. no. 22, 2021, doi: https://doi.org/10.1002/nme.6801.
  11. J. Harsch, G. Capobianco, and S. R. Eugster, “Finite element formulations for constrained spatial nonlinear beam theories,” Mathematics and Mechanics of Solids, vol. 26, Art. no. 12, 2021, doi: https://doi.org/10.1177/10812865211000790.
  12. J. Harsch, G. Capobianco, and S. R. Eugster, “Dynamic simulation of the Wilberforce pendulum using constrained spatial nonlinear beam finite elements,” PAMM, vol. 21, Art. no. 1, 2021, doi: https://doi.org/10.1002/pamm.202100110.
  13. J. Harsch, G. Capobianco, and S. R. and Eugster, “Dynamic simulation of the Wilberforce pendulum using constrained spatial nonlinear beam finite elements,” in Applied Mathematics and Mechanics, 2021, p. e202100103. doi: https://doi.org/10.1002/pamm.202100110.
  14. E. Barchiesi, J. Harsch, G. Ganzosch, and S. R. Eugster, “Discrete versus homogenized continuum modeling in finite deformation bias extension test of bi-pantographic fabrics,” Continuum Mechanics and Thermodynamics, Sep. 2020, doi: 10.1007/s00161-020-00917-w.
  15. J. Harsch and S. R. Eugster, “Finite Element Analysis of Planar Nonlinear Classical Beam Theories,” in Developments and Novel Approaches in Nonlinear Solid Body Mechanics, B. E. Abali and I. Giorgio, Eds., Cham: Springer International Publishing, 2020, pp. 123–157. doi: 10.1007/978-3-030-50460-1_10.
  16. S. R. Eugster and J. Harsch, “A Variational Formulation of Classical Nonlinear Beam Theories,” in Developments and Novel Approaches in Nonlinear Solid Body Mechanics, B. E. Abali and I. Giorgio, Eds., Cham: Springer International Publishing, 2020, pp. 95–121. doi: 10.1007/978-3-030-50460-1_9.
Seit 2023 Akademischer Rat am Institut für Nichtlineare Mechanik, Universität Stuttgart
2018-
2023		 Wissenschaftlicher Mitarbeiter am Institut für Nichtlineare Mechanik, Universität Stuttgart
2018 M.Sc. Simulation Technology, Universität Stuttgart
2016-
2018		 Studium der Simulation Technology, Universität Stuttgart, Spezialisierungsfächer: Nichtlineare Kontinuumsmechanik & Numerische Mechanik
2016 B.Sc. Maschinenbau, Universität Stuttgart
2014-
2016		 Studium des Maschinenbaus, Universität Stuttgart, Spezialisierungsfächer: Numerische Strömungssimulation & Nichtlineare Mechanik
2012-
2014		 Studium der Medizintechnik, Universität Stuttgart

 

Zum Seitenanfang