Quantum tomography as a tool for the characterization of optical devices
arXiv:quant-ph/0110110 · doi:10.1088/1464-4266/4/3/366
Abstract
We describe a novel tool for the quantum characterization of optical devices. The experimental setup involves a stable reference state that undergoes an unknown quantum transformation and is then revealed by balanced homodyne detection. Through tomographic analysis on the homodyne data we are able to characterize the signal and to estimate parameters of the interaction, such as the loss of an optical component, or the gain of an amplifier. We present experimental results for coherent signals, with application to the estimation of losses introduced by simple optical components, and show how these results can be extended to the characterization of more general optical devices.
Low quality pictures (too large for the archive). Full version at http://enterprise.unipv.it/~paris
Cited by in corpus (32)
- Quantum Tomography
- Fully quantum fluctuation theorems
- Bayesian estimation of one-parameter qubit gates
- Quantum state tomography via reduced density matrices
- Local-measurement-based quantum state tomography via neural networks
- Strong laser physics, non-classical light states and quantum information science
- QInfer: Statistical inference software for quantum applications
- Maximal entropy approach for quantum state tomography
- Semi-device-independent certification of indefinite causal order
- Simulation of non-Pauli Channels
- Quantum conditional operations
- Practical Verification of Quantum Properties in Quantum Approximate Optimization Runs
- Accessible Information and Informational Power of Quantum 2-designs
- The Learnability of Quantum States
- Experimental quantum tomography assisted by multiply symmetric states in higher dimensions
- Measuring quasiprobability distribution functions of the cavity field considering field and atomic decays
- Comparison of unitary transforms
- -deformed quadrature operator and optical tomogram
- Hierarchy of Bounds on Accessible Information and Informational Power
- Quantum process in probability representation of quantum mechanics
- Physical Realization of Measurement Based Quantum Computation
- Communication capacity of mixed quantum t designs
- Estimating the precision for quantum process tomography
- Quantum statistical learning via Quantum Wasserstein natural gradient
- From Rényi Entropy Power to Information Scan of Quantum States
- Mutually Unbiased Unitary Bases of Operators on -dimensional Hilbert Space
- Confidence polytopes for quantum process tomography
- Decision problems with quantum black boxes
- Resource-efficient shadow tomography using equatorial stabilizer measurements
- Diagnosing crosstalk in large-scale QPUs using zero-entropy classical shadows
- Fast and simple quantum state estimation
- Quantum Machine Learning for State Tomography Using Classical Data