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 …

By using transitionless quantum driving algorithm (TQDA), we present an efficient scheme
for the shortcuts to the holonomic quantum computation (HQC). It works in decoherence-free …

We present here a new approach to scalable quantum computing—a'qubus computer'—
which realizes qubit measurement and quantum gates through interacting qubits with a …

Large-scale quantum computers are hard to construct because quantum systems easily lose
their coherence through interaction with the environment. Researchers have tried to avoid …

The Hamiltonian, which determines the evolution of a quantum system, is fundamental in
quantum physics. Therefore, it is crucial to implement high-precision generation and …

Arrays of neutral atoms have emerged as promising platforms for quantum computing. The
realization of high-fidelity two-qubit gates with robustness is currently a significantly …

Implementing nonadiabatic holonomic quantum computation in decoherence-free
subspaces may consolidate the advantages of both strategies and thus leads to suppression …

Nonadiabatic geometric phases are only dependent on the evolution path of a quantum
system but independent of the evolution details, and therefore quantum computation based …

Geometric phases and holonomies are a promising resource for the realization of high-
fidelity quantum operations in noisy devices, due to their intrinsic fault-tolerance against …