Dr. Marco Bresciani
Postdoctoral researcher
Department of Mathematics
Chair of Applied Mathematics (Modeling and Numerics)
Research group of Applied Analysis (Prof. Dr. Manuel Friedrich)
Office: Raum 04.340,Cauerstrasse 11,
91058 Erlangen Telephone: +49 9131 85-67215
Email: marco.bresciani at fau.de
News: From October 1st, 2025, I will move to JKU Linz. Please, refer to my personal webpage for updated information.
Short vita
- Postdoc (Alexander von Humboldt fellow) at FAU Erlangen-Nürnberg in the research group of Manuel Friedrich (2024-present)
- Postdoc at FAU Erlangen-Nürnberg in the research group of Manuel Friedrich (2022-2024)
- Project assistant at Universität Wien and TU Wien in the research group of Elisa Davoli (2019-2022)
- PhD candidate at Universität Wien supervised by Elisa Davoli and M. Kružík (2019-2022)
- Master in Mathematics at Università di Pavia (2016-2019)
- Bachelor in Mathematics at Università di Trento (2011-2016)
Research interests
- calculus of variations
- multiphysics models with Eulerian-Lagrangian formulations
- cavitation and fracture in nonlinear elasticity
- rate-independent evolutions
- reduced theories for thin structures
Publications
- (with M. Friedrich) A variational approach to the emergence of domain structures in magnetostrictive solids, Submitted (2025). [Preprint]
- Anisotropic energies for the modeling of cavitation in nonlinear elasticity, Submitted (2025). [Preprint]
- (with M. Friedrich) Core-radius approximation of singular minimizers in nonlinear elasticity, Submitted (2025). [Preprint]
- (with B. Stroffolini) Quasistatic evolution of Orlicz-Sobolev nematic elastomers. Ann. Mat. Pura Appl. (2025). [Preprint, Article]
- (with M. Friedrich) Quasistatic growth of cavities and cracks in the plane, SIAM J. Math. Anal. 57, no. 3 (2025). [Preprint, Article]
- (with M. Friedrich and C. Mora-Corral) Variational models with Eulerian-Lagrangian formulations allowing for material failure. Arch. Ration. Mech. Anal. 294, no. 4 (2025). [Preprint, Article]
- Quasistatic evolutions in magnetoelasticity under subcritical coercivity assumptions, Calc. Var. PDE 62, no. 7 (2023). [Preprint, Article]
- (with M. Kružík) A reduced model for plates arising as low-energy Γ-limit in nonlinear magnetoelasticity, SIAM J. Math. Anal. 55, no. 4 (2023). [Preprint, Article]
- (with E. Davoli and M. Kružík) Existence results in large-strain magnetoelasticity.
Ann. Inst. H. Poincaré Anal. Non linéaire 40, no. 3 (2023). [Preprint, Article] - Linearized von Kármán theory for incompressible magnetoelastic plates, Math. Mod. Meth. Appl. Sci. 31, no. 10 (2021). [Preprint, Article]