Non-Hermitian Hamiltonians are relevant to describe the features of a broad class of
physical phenomena, ranging from photonics and atomic and molecular systems to nuclear …

The product of two unitaries can normally be expressed as a single exponential through the
famous Baker-Campbell-Hausdorff formula. We present here a counterexample in quantum …

A bstract The Maxwell group in 2+ 1 dimensions is given by a particular extension of a semi-
direct product. This mathematical structure provides a sound framework to study different …

In this paper, we stress the importance of momentum-space geometry in the understanding
of two-dimensional topological phases of matter. We focus, for simplicity, on the gapped …

Multiple-input multiple-output (MIMO) radar is a new type of radar with excellent
performance in target detection and parameter estimations. The MIMO radar equipped with …

Motivated by the recent progresses in the formulation of geometric theories for the fractional
quantum Hall states, we propose a novel nonrelativistic geometric model for the Laughlin …

We explore N= 1 supersymmetric extensions of algebras going beyond the Poincaré and
AdS ones in three spacetime dimensions. Besides reproducing two known examples, we …

Fractons, excitations with restricted mobility, have emerged as a novel paradigm in high-
energy and condensed matter physics, revealing deep connections to gauge theories and …

A novel oscillatory behaviour of the DC conductivity in Weyl semimetals with vacancies has
recently been identified, occurring in the absence of external magnetic fields. Here, we …

This paper explores the possibility of using Maxwell algebra and its generalizations called
resonant algebras for the unified description of topological insulators. We offer the natural …