activity
20022007
most citedSelf-energy and critical temperature of weakly interacting bosons

51 citations · 134 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.str-el2007★ 7 cited

Confined coherence in quasi-one-dimensional metals

Sascha Ledowski, Peter Kopietz

We present a functional renormalization group calculation of the effect of strong interactions on the shape of the Fermi surface of weakly coupled metallic chains. In the regime wh…

cond-mat.str-el2006★ 10 cited

Fermi surface renormalization and confinement in two coupled metallic chains

Sascha Ledowski, Peter Kopietz

Using a non-perturbative functional renormalization group approach involving both fermionic and bosonic fields we calculate the interaction-induced change of the Fermi surface of s…

cond-mat.str-el2004★ 17 cited

Self-consistent Fermi surface renormalization of two coupled Luttinger liquids

Sascha Ledowski, Peter Kopietz, Alvaro Ferraz

Using functional renormalization group methods, we present a self-consistent calculation of the true Fermi momenta k_F^a (antibonding band) and k_F^b (bonding band) of two spinless…

cond-mat.stat-mech2004★ 34 cited

Critical behavior of weakly interacting bosons: A functional renormalization group approach

Nils Hasselmann, Sascha Ledowski, Peter Kopietz

We present a detailed investigation of the momentum-dependent self-energy Sigma(k) at zero frequency of weakly interacting bosons at the critical temperature T_c of Bose-Einstein c…

cond-mat.stat-mech2003★ 51 cited

Self-energy and critical temperature of weakly interacting bosons

Sascha Ledowski, Nils Hasselmann, Peter Kopietz

Using the exact renormalization group we calculate the momentum-dependent self-energy Sigma (k) at zero frequency of weakly interacting bosons at the critical temperature T_c of Bo…

cond-mat.str-el2002★ 15 cited

Exact integral equation for the renormalized Fermi surface

Sascha Ledowski, Peter Kopietz

The true Fermi surface of a fermionic many-body system can be viewed as a fixed point manifold of the renormalization group (RG). Within the framework of the exact functional RG we…