The geometric phase has the intrinsic property of being resistant to some types of local
noises as it only depends on global properties of the evolution path. Meanwhile, the non …

Non-Hermitian systems have attracted much interest in recent decades, driven partly by the
existence of exotic spectral singularities, known as exceptional points (EPs), where the …

The geometric phase is a fundamental quantity characterizing the holonomic feature of
quantum systems. It is well known that the evolution operator of a quantum system …

Topology, like symmetry, is a fundamental concept in understanding general properties of
physical systems. In condensed matter, nontrivial topology may manifest itself as singular …

The core objective of machine-assisted scientific discovery is to learn physical laws from
experimental data without prior knowledge of the systems in question. In the area of …

Nonadiabatic holonomic quantum computation has been proposed as a method to
implement quantum logic gates with robustness comparable to that of adiabatic holonomic …

We first give a brief exposition of our recent realization of anyonic quantum states on single
M5-brane probes in 11D super-gravity backgrounds, by non-perturbative quantization of the …

We propose a general approach to implement ultrafast nonadiabatic geometric single-and
two-qubit gates by employing counter-rotating effects. This protocol is compatible with most …

Holonomic quantum computing functions by transporting an adiabatically degenerate
manifold of computational states around a closed loop in a control-parameter space; this …

We propose i SWAP-type quantum gates based on geometric phases purely associated with
paths on the Schmidt sphere [Phys. Rev. A 62, 022109 (2000) 10.1103/PhysRevA …