Charlotte Dietze

Charlotte Dietze is a mathematical researcher holding dual appointments at Ludwig Maximilian University of Munich (LMU) and Sorbonne Université in Paris. At LMU, she operates within the Mathematical Institute under the Faculty of Mathematics, Computer Science and Statistics, while maintaining an active research position at Sorbonne’s Laboratoire Jacques-Louis Lions. Her work bridges rigorous mathematical analysis with quantum mechanical applications, supported by institutional affiliations at two leading European research universities.

Her research program centers on partial differential equations, spectral theory, and many-body quantum mechanics, with particular emphasis on singular systems and boundary value problems. Key contributions include asymptotic analysis of Laplacian eigenvalues under Robin conditions, concentration phenomena for eigenfunctions on singular manifolds, and mathematical foundations of Bose-Einstein condensation. Her methodological approach integrates semiclassical analysis, functional inequalities, and geometric measure theory to address complex spectral problems arising in quantum physics.

Analysis of her 15 most recent publications reveals a clear trajectory toward increasingly sophisticated applications of spectral theory to quantum systems. Early work focused on foundational aspects of Sobolev inequalities and zeta values, while recent output (2023-2025) demonstrates deep engagement with quantum many-body dynamics and singular metrics—particularly in modeling acoustic modes for astrophysical applications. This evolution reflects growing specialization in mathematical physics with direct relevance to quantum computing and condensed matter theory.

As an educator, Dietze teaches advanced courses including Mathematical Quantum Mechanics (WS 2024/2025) and Numerical Analysis at LMU, demonstrating commitment to training next-generation mathematical physicists. Her organizational role in the 2023 Workshop for Young Researchers in Analysis and Mathematical Physics further highlights her active participation in the research community.

Her institutional presence spans:

• LMU Munich: Mathematical Institute, Theresienstr. 39, Bureau 16-26 315
• Sorbonne Université: Laboratoire Jacques-Louis Lions, 4 place Jussieu, 75005 Paris