We analyze an experimentally accessible Lindblad master equation for a quantum harmonic
oscillator. It approximately stabilizes finite-energy periodic grid states called Gottesman …

Straightforward logical operations contrasting with complex state preparation are the
hallmarks of the bosonic encoding proposed by Gottesman, Kitaev, and Preskill (GKP). The …

Based on the stabilizer formalism underlying Quantum Error Correction (QEC), the design of
an original Lindblad master equation for the density operator of a quantum harmonic …

We introduce a new approach to Gottesman-Kitaev-Preskill (GKP) states that treats their
finite-energy version in an exact manner. Based on this analysis, we develop new qubit …

Based on recent work on the asymptotic behavior of controlled quantum Markovian
dynamics, we show that any generic quantum state can be stabilized by devising …

We study a generic family of Lindblad master equations modeling bipartite open quantum
systems, where one tries to stabilize a quantum system by carefully designing its interaction …

I introduce an energy constrained approximate twirling operation that can be used to
diagonalize effective logical channels in Gottesman-Kitaev-Preskill (GKP) quantum error …

Environmental noise on a controlled quantum system is generally modeled by a dissipative
Lindblad equation. This equation describes the average state of the system via the density …

Encoding a qubit in the continuous degrees of freedom of an oscillator is a promising path to
error-corrected quantum computation. One advantageous way to achieve this is through …

Stabilization of encoded logical qubits using quantum error correction is crucial for the
realization of reliable quantum computers. Although error-correcting codes implemented …