Exotic quantum phases and phase transition in the strongly interacting Dirac systems have
attracted tremendous interests. On the other hand, non-Hermitian physics, usually …

The phase transition between gapped topological phases represents a class of
unconventional criticality beyond the Landau paradigm. However, recent research has …

By constructing an exactly solvable spin model, we investigate the critical behaviors of
transverse-field Ising chains interpolated with cluster interactions, which exhibit various …

The geometric properties of quantum states are fully encoded by the quantum geometric
tensor. The real and imaginary parts of the quantum geometric tensor are the quantum …

In recent years, programmable Rydberg-atom arrays have been widely used to simulate
new quantum phases and phase transitions, generating great interest among theorists and …

The formalism for non-Hermitian quantum systems sometimes blurs the underlying physics.
We present a systematic study of the vielbeinlike formalism which transforms the Hilbert …

Based on time-dependent variational-principle algorithms, we investigate the dynamical
critical behavior of quantum three-state Potts chains with chiral interactions. Using the …

Quantum entanglement is one essential element to characterize many-body quantum
systems. However, the entanglement measures are mostly discussed in Hermitian systems …

Based on large-scale density matrix renormalization group techniques, we investigate the
critical behaviors of quantum three-state Potts chains with long-range interactions. Using …

Quantum entanglement plays a crucial role not only in understanding Hermitian many-body
systems but also in offering valuable insights into non-Hermitian quantum systems. In this …