Quantum Teleportation of Optical Quantum Gates
arXiv:quant-ph/0208022 · doi:10.1103/PhysRevLett.90.117901
Abstract
We show that a universal set of gates for quantum computation with optics can be quantum teleported through the use of EPR entangled states, homodyne detection, and linear optics and squeezing operations conditioned on measurement outcomes. This scheme may be used for fault-tolerant quantum computation in any optical scheme (qubit or continuous variable). The teleportation of nondeterministic nonlinear gates employed in linear optics quantum computation is discussed.
4 pages, 1 figure, published version
References in corpus (11)
- Quantum Teleportation is a Universal Computational Primitive
- Encoding a qubit in an oscillator
- Quantum computation over continuous variables
- On Bell measurements for teleportation
- Efficient Classical Simulation of Continuous Variable Quantum Information Processes
- Error correction for continuous quantum variables
- Analog quantum error correction
- Universal continuous-variable quantum computation: Requirement of optical nonlinearity for photon counting
- A posteriori teleportation
- Discrete formulation of teleportation of continuous variables
- Continuous-variable quantum teleportation of entanglement
Cited by in corpus (39)
- Gaussian Quantum Information
- Strawberry Fields: A Software Platform for Photonic Quantum Computing
- Perspective: Toward large-scale fault-tolerant universal photonic quantum computing
- Generating superposition of up-to three photons for continuous variable quantum information processing
- Continuous variable remote state preparation
- Universal Quantum Computing with Measurement-Induced Continuous-Variable Gate Sequence in a Loop-Based Architecture
- Demonstration of deterministic and high fidelity squeezing of quantum information
- Deterministic implementation of weak quantum cubic nonlinearity
- On-demand photonic entanglement synthesizer
- Generation of highly non-classical n-photon polarization states by super-bunching at a photon bottleneck
- Experimental Demonstration of Non-local Controlled-Unitary Quantum Gates Using a Five-qubit Quantum Computer
- Nonlocal photonic quantum gates over 7.0 km
- Examples of Gaussian cluster computation
- Universal quantum computation on the power of quantum non-demolition measurements
- Covariance matrices under Bell-like detections
- Gaussian conversion protocols for cubic phase state generation
- Nonlinear squeezing for measurement-based non-Gaussian operations in time domain
- A limit formula for the quantum fidelity
- Quantum reading under a local energy constraint
- All-optical storage of phase-sensitive quantum states of light
- Continuous-variable teleportation of a negative Wigner function
- Noiseless conditional teleportation of a single photon
- All-optical quantum computing using cubic phase gates
- 500MHz resonant photodetector for high-quantum-effciency, low-noise homodyne measurement
- Nonlocal quantum gate on quantum continuous variables with minimum resources
- Demonstration of a fully tuneable entangling gate for continuous-variable one-way quantum computation
- Optimal processing of reversible quantum channels
- Resources for universal quantum state manipulation and engineering
- Teleportation of a genuine single-rail vacuum-one-photon qubit generated via a quantum dot source
- Excess Loss in Homodyne Detection Originating from Distributed Photocarrier Generation in Photodiodes
- Deterministic multi-mode nonlinear coupling for quantum circuits
- Remote Quantum Networks based on Quantum Memories
- Teleportation-Assisted Optical CSIGN Gates
- Multipartite entanglement encoded in the photon-number basis by sequential excitation of a three-level system
- Qumode transfer between continuous and discrete variable devices
- Practical implementation of arbitrary nonlocal controlled-unitary gate via indefinite causal order
- Representation matching for delegated quantum computing
- ZX Graphical Calculus for Continuous-Variable Quantum Processes
- Construction of Quantum Target Space from World-Sheet States using Quantum State Tomography