Grimsmo et al., 2021 - Google Patents
Quantum error correction with the Gottesman-Kitaev-Preskill codeGrimsmo et al., 2021
View PDF- Document ID
- 9463287379101271437
- Author
- Grimsmo A
- Puri S
- Publication year
- Publication venue
- PRX Quantum
External Links
Snippet
The Gottesman-Kitaev-Preskill (GKP) code was proposed in 2001 by Daniel Gottesman, Alexei Kitaev, and John Preskill as a way to encode a qubit in an oscillator. The GKP codewords are coherent superpositions of periodically displaced squeezed vacuum states …
- 239000002096 quantum dot 0 abstract description 14
Classifications
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06N—COMPUTER SYSTEMS BASED ON SPECIFIC COMPUTATIONAL MODELS
- G06N99/00—Subject matter not provided for in other groups of this subclass
- G06N99/002—Quantum computers, i.e. information processing by using quantum superposition, coherence, decoherence, entanglement, nonlocality, teleportation
Similar Documents
Publication | Publication Date | Title |
---|---|---|
Grimsmo et al. | Quantum error correction with the Gottesman-Kitaev-Preskill code | |
Guillaud et al. | Repetition cat qubits for fault-tolerant quantum computation | |
Grimsmo et al. | Quantum computing with rotation-symmetric bosonic codes | |
Baragiola et al. | All-Gaussian universality and fault tolerance with the Gottesman-Kitaev-Preskill code | |
Wang et al. | Qudits and high-dimensional quantum computing | |
Terhal et al. | Encoding a qubit into a cavity mode in circuit QED using phase estimation | |
Ramos et al. | Non-Markovian dynamics in chiral quantum networks with spins and photons | |
Chamberland et al. | Fault-tolerant quantum computing in the Pauli or Clifford frame with slow error diagnostics | |
EP3814905A1 (en) | Quantum information processing with an asymmetric error channel | |
Bartolucci et al. | Creation of entangled photonic states using linear optics | |
Niemann et al. | Efficient synthesis of quantum circuits implementing Clifford group operations | |
Bartlett et al. | Quantum teleportation of optical quantum gates | |
Gouzien et al. | Performance analysis of a repetition cat code architecture: Computing 256-bit elliptic curve logarithm in 9 hours with 126 133 cat qubits | |
Hillmann et al. | Quantum error correction with dissipatively stabilized squeezed-cat qubits | |
Weiss et al. | Fast high-fidelity gates for galvanically-coupled fluxonium qubits using strong flux modulation | |
Tsunoda et al. | Error-detectable bosonic entangling gates with a noisy ancilla | |
Gautier et al. | Designing high-fidelity Zeno gates for dissipative cat qubits | |
Ratcliffe et al. | Micromotion-enhanced fast entangling gates for trapped-ion quantum computing | |
Budinger et al. | All-optical quantum computing using cubic phase gates | |
Lin et al. | Encoding qubits into harmonic-oscillator modes via quantum walks in phase space | |
Hsieh et al. | Quantum circuits based on coded qubits encoded in chirality of electron spin complexes in triple quantum dots | |
Ciani et al. | Three-qubit direct dispersive parity measurement with tunable coupling qubits | |
Wunderlich | Conditional spin resonance with trapped ions | |
Kyriakidis et al. | Universal quantum computing with correlated spin-charge states | |
Anderson | On the power of reusable magic states |