A quantum integrable system slightly perturbed away from integrability is typically expected
to thermalize on timescales of order τ∼ λ− 2, where λ is the perturbation strength. We here …

The understanding of the emergence of equilibrium statistical mechanics has progressed
significantly thanks to developments from typicality, canonical and dynamical, and from the …

We derive a criterion that distinguishes whether a generic isolated quantum system initially
set out of equilibrium can be considered as localized close to its initial state, or chaotic. Our …

Optical tweezer arrays of neutral atoms provide a versatile platform for quantum simulation
due to the range of interactions and Hamiltonians that can be realized and explored. We …

We have developed a Monte Carlo algorithm to explore the equilibrium and out-of-
equilibrium properties of the Lieb-Liniger model. This Monte Carlo Bethe-ansatz (MCBA) …

Prethermalization occurs as an important phase in the dynamics of many-body systems
when strong coupling drives a quasi-equilibrium in a subspace separated from the …

We use entanglement witnesses related to the entanglement negativity of the state to detect
entanglement in the $ XY $ chain in the postquench states in the thermodynamic limit after a …

Using the time-dependent Lanczos method, we study the nonequilibrium dynamics of the
one-dimensional ionic-mass imbalanced Hubbard chain driven by a quantum quench of the …

The linked cluster expansion has been shown to be highly efficient in calculating equilibrium
and nonequilibrium properties of a variety of 1D and 2D classical and quantum lattice …

We propose a more general setup for prethermalization in the system of interacting waves.
The idea lies in dividing the multi-wave interactions into trivial and nontrivial ones. The trivial …