activity
19972014
most citedPutting competing orders in their place near the Mott transition

162 citations · 831 across the 33 of their papers we have counts for

collaborators

33 papers

cond-mat.quant-gas2014★ 8 cited

Second-order interaction corrections to the Fermi surface and the quasiparticle properties of dipolar fermions in three dimensions

Jan Krieg, Philipp Lange, Lorenz Bartosch +1

We calculate the renormalized Fermi surface and the quasiparticle properties in the Fermi liquid phase of three-dimensional dipolar fermions to second order in the dipole-dipole in…

cond-mat.str-el2014★ 16 cited

Probing the Mott Physics in -(BEDT-TTF)X Salts via Thermal Expansion

Mariano de Souza, Lorenz Bartosch

In the field of interacting electron systems the Mott metal-to-insulator (MI) transition represents one of the pivotal issues. The role played by lattice degrees of freedom for the…

cond-mat.str-el2013★ 50 cited

Corrections to scaling in the critical theory of deconfined criticality

Lorenz Bartosch

Inspired by recent conflicting views on the order of the phase transition from an antiferromagnetic Neel state to a valence bond solid, we use the functional renormalization group…

cond-mat.str-el2012★ 36 cited

Mott metal-insulator transition on compressible lattices

Mario Zacharias, Lorenz Bartosch, Markus Garst

The critical properties of the finite temperature Mott endpoint are drastically altered by a coupling to crystal elasticity, i.e., whenever it is amenable to pressure tuning. Simil…

cond-mat.str-el2012★ 24 cited

Functional renormalization group approach to the Ising-nematic quantum critical point of two-dimensional metals

Casper Drukier, Lorenz Bartosch, Aldo Isidori +1

Using functional renormalization group methods, we study an effective low-energy model describing the Ising-nematic quantum critical point in two-dimensional metals. We treat both…

cond-mat.stat-mech2011★ 13 cited

The zero-dimensional O(N) vector model as a benchmark for perturbation theory, the large-N expansion and the functional renormalization group

Jan Keitel, Lorenz Bartosch

We consider the zero-dimensional O(N) vector model as a simple example to calculate n-point correlation functions using perturbation theory, the large-N expansion, and the function…