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Dive into the research topics where Louk Rademaker is active.

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Featured researches published by Louk Rademaker.


Physical Review B | 2015

Impurity-bound states and Green's function zeros as local signatures of topology

Robert-Jan Slager; Louk Rademaker; Jan Zaanen; Leon Balents

We show that the local in-gap Greens function of a band insulator


Physical Review E | 2013

Influence of long-range interactions on charge ordering phenomena on a square lattice.

Louk Rademaker; Yohanes Pramudya; Jan Zaanen; V. Dobrosavljevic

{\mathbf{G}}_{0}(\ensuremath{\epsilon},{\mathbf{k}}_{\ensuremath{\parallel}},{\mathbf{r}}_{\ensuremath{\perp}}=0)


Physical Review B | 2013

Determinant quantum Monte Carlo study of exciton condensation in the bilayer Hubbard model

Louk Rademaker; Steve Johnston; Jan Zaanen; Jeroen van den Brink

, with


Physical Review B | 2013

Exciton condensation in strongly correlated electron bilayers

Louk Rademaker; J. van den Brink; Jan Zaanen; H. Hilgenkamp

{\mathbf{r}}_{\ensuremath{\perp}}


Physical Review B | 2013

Enhancement of spin propagation due to interlayer exciton condensation

Louk Rademaker; Jeroen van den Brink; H. Hilgenkamp; Jan Zaanen

the position perpendicular to a codimension-1 or codimension-2 impurity, reveals the topological nature of the phase. For a topological insulator, the eigenvalues of this Greens function attain zeros in the gap, whereas for a trivial insulator the eigenvalues remain nonzero. This topological classification is related to the existence of in-gap bound states along codimension-1 and codimension-2 impurities. Whereas codimension-1 impurities can be viewed as soft edges, the result for codimension-2 impurities is nontrivial and allows for a direct experimental measurement of the topological nature of two-dimensional insulators.


Physical Review B | 2017

Phonon linewidth due to electron-phonon interactions with strong forward scattering in FeSe thin films on oxide substrates

Yan Wang; Louk Rademaker; Elbio Dagotto; S. Johnston

Usually complex charge ordering phenomena arise due to competing interactions. We have studied how such ordered patterns emerge from the frustration of a long-ranged interaction on a lattice. Using the lattice gas model on a square lattice with fixed particle density, we have identified several interesting phases, such as a generalization of Wigner crystals at low particle densities and stripe phases at densities between ρ=1/3 and 1/2. These stripes act as domain walls in the checkerboard phase present at half-filling. The phases are characterized at zero temperatures using numerical simulations, and mean field theory is used to construct a finite temperature phase diagram.


Journal of Superconductivity and Novel Magnetism | 2016

Avoiding Stripe Order: Emergence of the Supercooled Electron Liquid

Louk Rademaker; Arnaud Ralko; S. Fratini; V. Dobrosavljevic

We studied the possibility of exciton condensation in a strongly correlated bilayer extended Hubbard model using Determinant Quantum Monte Carlo. To model both the onsite repulsion U and the interlayer interaction V we introduced a novel update scheme extending the standard Sherman-Morrison update. We observe that the sign problem increases dramatically with the inclusion of the interlayer interaction V, which prohibits at this stage a unequivocal conclusion regarding the presence of exciton condensation. However, enhancement of the interlayer tunneling results suggest that the strongest exciton condensation tendency lies around 10-20 % p/n-doping. Magnetic properties and conductivity turn out to be relatively independent of the interlayer interaction.


Physical review applied | 2014

Bilayer Excitons in Two-Dimensional Nanostructures for Greatly Enhanced Thermoelectric Efficiency

Kai Wu; Louk Rademaker; Jan Zaanen

We studied the possibility of exciton condensation in Mott insulating bilayers. In these strongly correlated systems, an exciton is the bound state of a double occupied and empty site. In the strong coupling limit, the exciton acts as a hard-core boson. Its physics is captured by the exciton t -J model, containing an effective XXZ model describing the exciton dynamics only. Using numerical simulations and analytical mean-field theory, we constructed the ground-state phase diagram. Three homogeneous phases can be distinguished: the antiferromagnet, the exciton checkerboard crystal, and the exciton superfluid. For most model parameters, however, we predict macroscopic phase separation between these phases. The exciton superfluid exists only for large exciton hopping energy. Additionally, we studied the collective modes and susceptibilities of the three phases. In the superfluid phase, we find the striking feature that the bandwidth of the spin-triplet excitations, potentially detectable by resonant inelastic x-ray scattering (RIXS), is proportional to the superfluid density. The superfluid phase mode is visible in the charge susceptibility, measurable by RIXS or electron energy loss spectroscopy (EELS).


New Journal of Physics | 2018

Suppressed density of states in self-generated Coulomb glasses

Louk Rademaker; Zohar Nussinov; Leon Balents; V. Dobrosavljevic

We show that an interlayer exciton condensate doped into a strongly correlated Mott insulator exhibits a remarkable enhancement of the bandwidth of the magnetic excitations (triplons). This triplon is visible in the dynamical magnetic susceptibility and can be measured using resonant inelastic x-ray scattering. The bandwidth of the triplon scales with the exciton superfluid density, but only in the limit of strong correlations. As such the triplon bandwidth acts as a probe of exciton-spin interactions in the condensate.


EPL | 2012

The dynamical frustration of interlayer excitons delocalizing in bilayer quantum antiferromagnets

Louk Rademaker; Kai Wu; Hans Hilgenkamp; Jan Zaanen

The discovery of an enhanced superconducting transition temperature

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S. Fratini

Joseph Fourier University

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H. Hilgenkamp

MESA+ Institute for Nanotechnology

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Leon Balents

University of California

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S. Johnston

University of Tennessee

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Tom Berlijn

Oak Ridge National Laboratory

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Jeroen van den Brink

Dresden University of Technology

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