Correlated Materials: Methods and Applications

1. Eva Pavarini
   Dynamical Mean-Field Theory for Materials
2. Xavier Gonze
   Constrained Density-Functional Theory: Formalism, Algorithms and Applications
3. Robert Eder
   Green Functions and Self-Energy Functionals
4. Erik Koch
   Exact Diagonalization and Lanczos Method
5. Ulrich Schollwöck
   DMRG as Impurity Solver
6. Riccardo Rossi
   Diagrammatic Monte Carlo for the Hubbard Model
7. Walter Metzner
   Mean-Field Theory of Spin and Charge Order in the Two-Dimensional Hubbard Model
8. Cécile Repellin
   Introduction to Topological Phases in Condensed Matter
9. Carsten Timm
   Ginzburg-Landau Theory of Superconductivity
10. Anna Böhmer
    Experimental Characterization of Phase Transitions
11. Markus Grüninger
    From Mott to Cluster Mott: Probing Correlations with RIXS
12. Matteo Mitrano
    Light Control of Many-Body Phases
13. Luca Tocchio
    Variational Monte Carlo for the Hubbard Model
14. Annabelle Bohrdt
    Neural Quantum States for Strongly Correlated Systems
15. Benedikt Fauseweh
    Quantum Many-Body Simulations on Digital Quantum Computers

Autumn School on Correlated Electrons