Multiloop Functional Renormalization Group That Sums Up All Parquet Diagrams

Breakdown of Traditional Many-Body Theories for Correlated Electrons

(2017) O. Gunnarsson et al.   PHYSICAL REVIEW LETTERS

Summing parquet diagrams using the functional renormalization group: X-ray problem revisited

(2015) Philipp Lange et al.   Journal of Physics A-Mathematical and Theoretical

Dynamical vertex approximation in its parquet implementation: Application to Hubbard nanorings

(2015) A. Valli et al.   PHYSICAL REVIEW B

Fermionic two-loop functional renormalization group for correlated fermions: Method and application to the attractive Hubbard model

(2014) Andreas Eberlein   PHYSICAL REVIEW B

From Infinite to Two Dimensions through the Functional Renormalization Group

(2014) C. Taranto et al.   PHYSICAL REVIEW LETTERS

One-particle irreducible functional approach: A route to diagrammatic extensions of the dynamical mean-field theory

(2013) G. Rohringer et al.   PHYSICAL REVIEW B

Divergent Precursors of the Mott-Hubbard Transition at the Two-Particle Level

(2013) T. Schäfer et al.   PHYSICAL REVIEW LETTERS

Functional renormalization group approach to correlated fermion systems

(2012) Walter Metzner et al.   REVIEWS OF MODERN PHYSICS

Dynamical Vertex Approximation for Nanoscopic Systems

(2010) A. Valli et al.   PHYSICAL REVIEW LETTERS

Multi-scale extensions to quantum cluster methods for strongly correlated electron systems

(2009) C Slezak et al.   JOURNAL OF PHYSICS-CONDENSED MATTER

Efficient Perturbation Theory for Quantum Lattice Models

(2009) H. Hafermann et al.   PHYSICAL REVIEW LETTERS

Dynamical Vertex Approximation

(2009) Karsten Held et al.   PROGRESS OF THEORETICAL PHYSICS SUPPLEMENT

Dual fermion approach to susceptibility of correlated lattice fermions

(2008) S. Brener et al.   PHYSICAL REVIEW B

Dual fermion approach to nonlocal correlations in the Hubbard model

(2008) A. N. Rubtsov et al.   PHYSICAL REVIEW B