معرفی
Maximilian Ofner is a Researcher in the Gravitational Physics group at the Faculty of Physics, University of Vienna, currently funded by the Austrian Science Fund (FWF) project "Relativistische Fluide in der Kosmologie" under David Fajman's supervision. His work focuses on mathematical general relativity and cosmological modeling.
Education:
- Bachelor of Science (Physics) at the University of Vienna (2019)
- Master of Science (Physics) at the University of Vienna (2021) with thesis on "Future Stability of Relativistic Fluids and Pressureless Dust in Expanding FLRW-type Models" (advisor: David Fajman)
Research Focus: His work centers on geometric analysis of Einstein's equations, particularly stability properties of relativistic fluids and dust in expanding cosmological spacetimes. He investigates partial differential equations on curved manifolds to understand structure formation, shock dynamics, and long-term cosmic evolution using rigorous mathematical frameworks.
Publication Trends: Recent publications (2021-2024) reveal a progression from dust spacetime stability to complex fluid dynamics, with increasing focus on phase transitions and shock formation thresholds. His research consistently bridges theoretical general relativity, differential geometry, and nonlinear PDE analysis in cosmological contexts.
Scientific Recognition:
- VDSP Mobility Fellowship (2022)
- Honors in Masterclass Mathematical Physics Vienna (2021)
Grants and Collaborations: Supported by FWF funding, he actively collaborates with international researchers including David Fajman, Zoe Wyatt, and Todd Oliynyk. His participation in workshops at Mittag Leffler Institute, Erwin Schrödinger Institute, and University College London demonstrates strong integration into the mathematical relativity community.
Research Environment: Based in Vienna's Gravitational Physics group, he contributes to Austria's growing expertise in mathematical cosmology through seminars, international conferences, and specialized summer schools focused on nonlinear PDEs and general relativity.
