The Jaynes–Cummings Model (JCM) has recently been receiving increased attention as
one of the simplest, yet intricately nonlinear, models of quantum physics. Emphasising the …

Geometric and holonomic quantum computation utilizes intrinsic geometric properties of
quantum-mechanical state spaces to realize quantum logic gates. Since both geometric …

We develop a non-adiabatic generalization of holonomic quantum computation in which
high-speed universal quantum gates can be realized using non-Abelian geometric phases …

We propose a new class of unconventional geometric gates involving nonzero dynamic
phases, and elucidate that geometric quantum computation can be implemented by using …

We propose a computationally efficient method to derive the unitary evolution that a
quantum state is most sensitive to. This allows one to determine the optimal use of an …

Shor's algorithm, which given appropriate hardware can factorise an integer $ N $ in a time
polynomial in its binary length $ L $, has arguable spurred the race to build a practical …

Nonadiabatic geometric quantum computation provides a means to perform fast and robust
quantum gates. It has been implemented in various physical systems, such as trapped ions …

The robustness to different sources of error of the scheme for nonadiabatic holonomic gates
proposed previously [New J. Phys. 14, 103035 (2012) NJOPFM 1367-2630 10.1088/1367 …

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 …

Nonadiabatic holonomic quantum computation has received increasing attention due to its
robustness against control errors. However, all the previous schemes have to use at least …