In the early 1970s, Wilson developed the concept of a fully nonperturbative renormalization
group transformation. When applied to the Kondo problem, this numerical renormalization …

Recent studies of electrical transport, both theoretical and experimental, near the bandwidth-
tuned Mott metal-insulator transition have uncovered apparent quantum critical scaling of …

We report a numerical renormalization-group study of the thermoelectric effect in the single-
electron transistor (SET) and side-coupled geometries. As expected, the computed thermal …

Recent developments in the numerical renormalization group (NRG) allow the construction
of the full density matrix (FDM) of quantum impurity models [see A. Weichselbaum and J. von …

The periodic Anderson model is considered in a cubic lattice at half filling in the
paramagnetic and antiferromagnetic phases. A Green's-function approximation is introduced …

We introduce a method to obtain the specific heat of quantum impurity models via a direct
calculation of the impurity internal energy requiring only the evaluation of local quantities …

We study a Kondo impurity model with additional uniaxial anisotropy D in a nonzero
magnetic field B using the numerical renormalization group (NRG). The ratio ge/g S of …

The Numerical Renormalization Group (NRG) is applied to diagonalize a two-channel
Anderson model describing a local magnetic impurity embedded in a fermionic bath. In spite …

Abstract (EN) The vicinity of continuous quantum phase transitions displays unique
properties such as scaling behavior and incoherent excitation spectra which are not found in …

The numerical renormalization group is an efficient method to diagonalize model
Hamiltonians describing correlated orbitals coupled to conduction states. While only the …