Statistical mechanics provides a framework for describing the physics of large, complex
many-body systems using only a few macroscopic parameters to determine the state of the …

Despite enormous efforts devoted to the study of the many-body localization (MBL)
phenomenon, the nature of the high-energy behavior of the Heisenberg spin chain in a …

It is a classic result that certain interacting integrable spin chains host robust edge modes
known as strong zero modes (SZMs). In this Letter, we extend this result to the Floquet …

We employ a time-dependent real-space local density-of-states method to study the
movement and fusion of Majorana zero modes in the one-dimensional interacting Kitaev …

Non-abelian symmetries are thought to be incompatible with many-body localization, but
have been argued to produce in certain disordered systems a broad non-ergodic regime …

We study a periodically driven one-dimensional Kitaev model in the presence of disorder. In
the clean limit our model exhibits four topological phases corresponding to the existence or …

We present a family of Floquet circuits that can interpolate between noninteracting qubits,
free propagation, generic interacting, and dual-unitary dynamics. We identify the operator …

We study Majorana chain with the shortest possible interaction term and in the presence of
hopping alternation. When formulated in terms of spins the model corresponds to the …

Quantum information spreading and scrambling in many-body systems attract interest these
days. Tripartite mutual information (TMI) based on operator-based entanglement entropy …

We present a family of Floquet circuits that can interpolate between non-interacting qubits,
free propagation, generic interacting, and dual-unitary dynamics. We identify the operator …