activity
20162020
most citedMultifractal Scalings across the Many-Body Localization Transition

273 citations · 763 across the 11 of their papers we have counts for

collaborators

11 papers

cond-mat.dis-nn2020★ 76 cited

Probing symmetries of quantum many-body systems through gap ratio statistics

Olivier Giraud, Nicolas Macé, Eric Vernier +1

The statistics of gap ratios between consecutive energy levels is a widely used tool, in particular in the context of many-body physics, to distinguish between chaotic and integrab…

cond-mat.dis-nn2020★ 69 cited

Chain breaking and Kosterlitz-Thouless scaling at the many-body localization transition in the random field Heisenberg spin chain

Nicolas Laflorencie, Gabriel Lemarié, Nicolas Macé

Despite tremendous theoretical efforts to understand subtleties of the many-body localization (MBL) transition, many questions remain open, in particular concerning its critical pr…

cond-mat.dis-nn2019★ 2 cited

Quantum circuit at criticality

Nicolas Macé

We study a simple quantum circuit model which, without need for fine tuning, is very close to sitting at the transition between ergodic and many-body localized (MBL) phases. We pro…

cond-mat.dis-nn2019★ 18 cited

From eigenstate to Hamiltonian: Prospects for ergodicity and localization

Maxime Dupont, Nicolas Macé, Nicolas Laflorencie

This paper addresses the so-called inverse problem which consists in searching for (possibly multiple) parent target Hamiltonian(s), given a single quantum state as input. Starting…

cond-mat.dis-nn2018★ 273 cited

Multifractal Scalings across the Many-Body Localization Transition

Nicolas Macé, Fabien Alet, Nicolas Laflorencie

In contrast with Anderson localization where a genuine localization is observed in real space, the many-body localization (MBL) problem is much less understood in the Hilbert space…

cond-mat.dis-nn2018★ 58 cited

Many-body localization in a quasiperiodic Fibonacci chain

Nicolas Macé, Nicolas Laflorencie, Fabien Alet

We study the many-body localization (MBL) properties of a chain of interacting fermions subject to a quasiperiodic potential such that the non-interacting chain is always delocaliz…