The notion of non-Hermitian optics and photonics rooted in quantum mechanics and
photonic systems has recently attracted considerable attention ushering in tremendous …

We demonstrate the existence of generalized Aubry-André self-duality in a class of non-
Hermitian quasiperiodic lattices with complex potentials. From the self-duality relations, the …

We study the Anderson transition for three-dimensional (3D) N× N× N tightly bound cubic
lattices where both real and imaginary parts of on-site energies are independent random …

Non-Hermitian extensions of the Anderson and Aubry-André-Harper models are attracting
considerable interest as platforms to study localization phenomena, metal-insulator, and …

The Aubry-André-Harper model provides a paradigmatic example of aperiodic order in a
one-dimensional lattice displaying a delocalization-localization phase transition at a finite …

Anderson's groundbreaking discovery that the presence of stochastic imperfections in a
crystal may result in a sudden breakdown of conductivity revolutionized our understanding …

In this paper, we study the properties of two-dimensional lattices in the presence of non-
Hermitian disorder. In the context of coupled mode theory, we consider random gain-loss …

We study a non-Hermitian Aubry-André-Harper model with both nonreciprocal hop**s and
complex quasiperiodical potentials, which is a typical non-Hermitian disordered system. We …

Anderson localization predicts that wave spreading in disordered lattices can come to a
complete halt, providing a universal mechanism for dynamical localization. In the one …

We study non-Hermitian Aubry-André-Harper models with p-wave pairing, where the non-
Hermiticity is introduced by on-site complex quasiperiodic potentials. By analyzing the PT …