activity
20182022
most citedStark many-body localization: Evidence for Hilbert-space shattering

65 citations · 97 across the 3 of their papers we have counts for

collaborators

7 papers

cond-mat.str-el2022

Many-body localization in a tilted potential in two dimensions

Elmer V. H. Doggen, Igor V. Gornyi, Dmitry G. Polyakov

Thermalization in many-body systems can be inhibited by the application of a linearly increasing potential, which is known as Stark many-body localization. Here we investigate the…

cond-mat.dis-nn202132 cited

Many-body localization in the interpolating Aubry-André-Fibonacci model

Antonio Štrkalj, Elmer V. H. Doggen, Igor V. Gornyi +1

We investigate the localization properties of a spin chain with an antiferromagnetic nearest-neighbour coupling, subject to an external quasiperiodic on-site magnetic field. The qu…

cond-mat.dis-nn2021

Dynamics of Many-Body Delocalization in the Time-dependent Hartree-Fock Approximation

Paul Pöpperl, Elmer V. H. Doggen, Jonas F. Karcher +2

We explore dynamics of disordered and quasi-periodic interacting lattice models using a self-consistent time-dependent Hartree-Fock (TDHF) approximation, accessing both large syste…

cond-mat.dis-nn202065 cited

Stark many-body localization: Evidence for Hilbert-space shattering

Elmer V. H. Doggen, Igor V. Gornyi, Dmitry G. Polyakov

We study the dynamics of an interacting quantum spin chain under the application of a linearly increasing field. This model exhibits a type of localization known as Stark many-body…

cond-mat.dis-nn2020

Slow many-body delocalization beyond one dimension

Elmer V. H. Doggen, Igor V. Gornyi, Alexander D. Mirlin +1

We study the delocalization dynamics of interacting disordered hard-core bosons for quasi-1D and 2D geometries, with system sizes and time scales comparable to state-of-the-art exp…

cond-mat.dis-nn2019

Many-body delocalization dynamics in long Aubry-André quasiperiodic chains

Elmer V. H. Doggen, Alexander D. Mirlin

We study quench dynamics in an interacting spin chain with a quasi-periodic on-site field, known as the interacting Aubry-André model of many-body localization. Using the time-depe…