We obtain eigenstates of interacting disorder Hamiltonians using unitary displacement transformations that rotate the state of the system. The method generates excited states if the strength of these transformations is chosen to optimize the energy, while decreasing the energy variance. We apply the method to analyse the localization properties of one-dimensional spinless fermions with short range interactions, reaching relatively large system sizes. We quantify the degree of localization through the size and disorder dependence of the inverse participation ratio
We study effects of disorder on eigenstates of 1D two-component fermions with infinitely strong Hubb...
This thesis is focused on many-body localization (MBL) and the development of algorithms using the t...
We study many–body localization in a one dimensional optical lattice filled with bosons. The interac...
Many-body eigenstates beyond the Gaussian approximation can be constructed in terms of local integra...
The venerable phenomena of Anderson localization, along with the much more recent many-body localiza...
The venerable phenomena of Anderson localization, along with the much more recent many-body localiza...
The interplay between strong interactions and disorder is at the core of one of the most exciting an...
In this thesis, we developed a massively parallel exact-diagonalization application to study effects ...
Many-body localization was proven under realistic assumptions by constructing a quasi-local unitary ...
We study the strange nature of low-dimensional quantum systems in the presence of disorder, with a p...
Many-body localization (MBL) addresses the absence of thermalization in interacting quantum systems,...
In this work we demonstrate that nonrandom mechanisms that lead to single-particle localization may ...
This paper addresses the so-called inverse problem which consists in searching for (possibly multipl...
We generate translationally invariant systems exhibiting many-body localization from all-bands-flat ...
We provide a pedagogical review on the calculation of highly excited eigenstates of disordered inte...
We study effects of disorder on eigenstates of 1D two-component fermions with infinitely strong Hubb...
This thesis is focused on many-body localization (MBL) and the development of algorithms using the t...
We study many–body localization in a one dimensional optical lattice filled with bosons. The interac...
Many-body eigenstates beyond the Gaussian approximation can be constructed in terms of local integra...
The venerable phenomena of Anderson localization, along with the much more recent many-body localiza...
The venerable phenomena of Anderson localization, along with the much more recent many-body localiza...
The interplay between strong interactions and disorder is at the core of one of the most exciting an...
In this thesis, we developed a massively parallel exact-diagonalization application to study effects ...
Many-body localization was proven under realistic assumptions by constructing a quasi-local unitary ...
We study the strange nature of low-dimensional quantum systems in the presence of disorder, with a p...
Many-body localization (MBL) addresses the absence of thermalization in interacting quantum systems,...
In this work we demonstrate that nonrandom mechanisms that lead to single-particle localization may ...
This paper addresses the so-called inverse problem which consists in searching for (possibly multipl...
We generate translationally invariant systems exhibiting many-body localization from all-bands-flat ...
We provide a pedagogical review on the calculation of highly excited eigenstates of disordered inte...
We study effects of disorder on eigenstates of 1D two-component fermions with infinitely strong Hubb...
This thesis is focused on many-body localization (MBL) and the development of algorithms using the t...
We study many–body localization in a one dimensional optical lattice filled with bosons. The interac...