collaborators

5 papers

cond-mat.str-el2025

Tunable Hilbert space fragmentation and extended critical regime

Mateusz Lisiecki, Janez Bonča, Marcin Mierzejewski +2

Systems exhibiting the Hilbert-space fragmentation are nonergodic, and their Hamiltonians decompose into exponentially many blocks in the computational basis. In many cases, these…

cond-mat.stat-mech2025

Localization transitions in quadratic systems without quantum chaos

Mateusz Lisiecki, Lev Vidmar, Patrycja Łydżba

Transitions from delocalized to localized eigenstates have been extensively studied in both quadratic and interacting models. The delocalized regime typically exhibits diffusion an…

cond-mat.stat-mech2025

Normal weak eigenstate thermalization

Patrycja Łydżba, Rafał Świętek, Marcin Mierzejewski +2

Eigenstate thermalization has been numerically shown to occur for few-body observables in a wide range of nonintegrable models. For intensive sums of few-body observables, a weaker…

cond-mat.stat-mech2025

Fading ergodicity meets maximal chaos

Rafał Świętek, Patrycja Łydżba, Lev Vidmar

Fading ergodicity provides a theoretical framework for understanding deviations from the eigenstate thermalization hypothesis (ETH) near ergodicity-breaking transitions. In this wo…

cond-mat.str-el2024

Local integrals of motion in dipole-conserving models with Hilbert space fragmentation

Patrycja Łydżba, Peter Prelovšek, Marcin Mierzejewski

Hilbert space fragmentation is an ergodicity breaking phenomenon, in which Hamiltonian shatters into exponentially many dynamically disconnected sectors. In many fragmented systems…