We systematically analyze the various phase transitions of the anisotropic Dicke model that
is endowed with both rotating and counterrotating light-matter couplings. In addition to the …

Entanglement is one of the most fundamental features of quantum systems. In this work, we
obtain the entanglement spectrum and entropy of Floquet noninteracting fermionic lattice …

The single-particle eigenstates of the Aubry-André-Harper model are known to show a
delocalization-localization transition at a finite strength of the quasiperiodic disorder. In this …

In this work, we study the entanglement and topological properties of an extended flat-band
Creutz ladder by considering a compacted localized state (CLS). Based on the CLS picture …

Free fermions on Hamming graphs H (d, q) are considered and the entanglement entropy for
two types of subsystems is computed. For subsets of vertices that form Hamming subgraphs …

We study the fate of many-body localization (MBL) in the presence of long-range hop**
(∼ 1/r σ) in a system subjected to an electric field (static and time periodic) along with a …

Entanglement constitutes one of the key concepts in quantum mechanics and serves as an
indispensable tool in the understanding of quantum many-body systems. In this work, we …

The gauge field is essential for exploring novel phenomena in modern physics. However, it
has not been realized in the recent breakthrough experiment on two-leg superconducting …

Ladder models of ultracold atoms offer a versatile platform for the experimental and
theoretical study of different phenomena and phases of matter linked to the interplay …

We study nonlocal transport in a two-leg Kitaev ladder connected to two normal metals. The
coupling between the two legs of the ladder when the legs are maintained at a (large) …