Charlotte Dietze

Charlotte Dietze is a Researcher at the Mathematical Institute of the Ludwig Maximilian University of Munich (LMU), within the Faculty of Mathematics, Computer Science and Statistics. She is an active member of the Working Group Analysis, Mathematical Physics and Numerics, teaching advanced courses including Mathematical Quantum Mechanics (WS 2024/2025) and Numerics I, and maintaining a dedicated office in Block B, 3rd floor, room 333.

Her research centers on the rigorous mathematical foundations of physical systems, with core expertise in Analysis and Mathematical Physics. She investigates Partial Differential Equations governing quantum phenomena, Spectral Theory of operators on singular domains, and Many-body Quantum Mechanics systems. Her work bridges abstract mathematical frameworks with concrete physical applications, particularly in quantum dynamics and spectral asymptotics.

Recent publications reveal a concentrated focus on spectral behavior in non-smooth geometries (e.g., Hölder domains and singular manifolds), eigenvalue problems with unconventional boundary conditions, and quantum many-body instabilities. Her 2024-2025 work demonstrates increasing sophistication in handling singular metrics and nonlinear quantum systems, often through novel analytical inequalities and semiclassical methods.

No scientific awards are documented in the available information.

While specific advising activities and grant funding are not detailed, her role in organizing the 2023 Workshop for Young Researchers indicates engagement with emerging scholars. Her PhD thesis Spectral estimates for singular systems establishes foundational work in her field.

As a core member of LMU's Working Group Analysis, Mathematical Physics and Numerics, she contributes to a collaborative environment focused on spectral theory, quantum mechanics modeling, and numerical validation of analytical results, fostering interdisciplinary research at the mathematics-physics interface.