Theoretical Solid State Physics
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Chair for Theoretical Solid State Physics
Prof. Dr. Jan von Delft
Strongly correlated quantum systems · Advanced numerical methods · Quantum matter
We study strongly interacting quantum many-body systems using advanced numerical and analytical methods. The chair hosts two research groups:
von Delft Group
Tensor networks, numerical renormalization group, functional RG, quantum criticality, Hund metals, strange metals.
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Bohrdt Group
Machine learning for quantum data, neural quantum states, Fermi-Hubbard models, quantum simulation.
→ Group page

News

28 September 2026

Andreas Gleis receives the 2026 SCES Nevill F. Mott Prize

Andreas Gleis at the SCES 2026 award ceremony in Toyama, Japan

Congratulations to Andreas Gleis on receiving the 2026 SCES Nevill F. Mott Prize.

Andreas completed his doctorate in the von Delft group in 2024 and now works as a postdoctoral researcher at Rutgers University.

The photo shows the award ceremony at SCES 2026 in Toyama, Japan.

Read the Rutgers announcement →

28 September 2026 · Group spotlight

How machine learning helps us understand quantum matter

Professor Annabelle BohrdtAnnabelle Bohrdt · Photo: © LMU

How can we understand a material when its particles interact in ways that overwhelm conventional calculations?

At LMU’s Chair for Theoretical Solid State Physics, Annabelle Bohrdt and her group tackle this challenge by combining numerical methods, machine learning and close collaboration with quantum simulation experiments, exploring neural quantum states, patterns in quantum measurement data and models of strongly interacting particles.

Alongside Jan von Delft’s group, which develops numerical approaches to correlated quantum systems, they bring complementary perspectives to the study of quantum matter.

Explore the Bohrdt group’s research →

Research Highlights

Optical conductivity and dynamical scaling near heavy-fermion quantum criticality
Phys. Rev. Lett. 134, 106501 (2025) · A. Gleis, S.-S. B. Lee, G. Kotliar, J. von Delft
Strange-metal regime from a Kondo-breakdown quantum critical point; optical conductivity shows dynamical scaling matching experiment.
Phase diagram of the periodic Anderson model
Phys. Rev. X 14, 041036 (2024) · A. Gleis, S.-S. B. Lee, G. Kotliar, J. von Delft
High-resolution real-frequency study of heavy-fermion quantum criticality; localization driven by a Luttinger surface.
Magnetization dynamics calculated with controlled bond expansion
Phys. Rev. Lett. 133, 026401 (2024) · J.-W. Li, A. Gleis, J. von Delft
CBE–TDVP achieves high (2-site) accuracy at low (1-site) cost for large-scale quantum dynamics.
Quantics tensor cross interpolation and relative error
Phys. Rev. Lett. 132, 056501 (2024) · M. K. Ritter et al.
Combines quantics representation with tensor cross interpolation for parsimonious, high-resolution function representations.