Characterizing an Entangled-Photon Source with Classical Detectors and Measurements
arXiv:1412.4134
Abstract
Quantum state tomography (QST) is a universal tool for the design and optimization of entangled-photon sources. It typically requires single-photon detectors and coincidence measurements. Recently, it was suggested that the information provided by the QST of photon pairs generated by spontaneous parametric down-conversion could be obtained by exploiting the stimulated version of this process, namely difference frequency generation. In this protocol, so-called "stimulated-emission tomography" (SET), a seed field is injected along with the pump pulse, and the resulting stimulated emission is measured. Since the intensity of the stimulated field can be several orders of magnitude larger than the intensity of the corresponding spontaneous emission, measurements can be made with simple classical detectors. Here, we experimentally demonstrate SET and compare it with QST. We show that one can accurately reconstruct the polarization density matrix, and predict the purity and concurrence of the polarization state of photon pairs without performing any single-photon measurements.
5+3 pages, 5 figures, 1 table
References in corpus (14)
- On the Measurement of Qubits
- Measurement-based quantum computation with cluster states
- Quantum Interferometric Optical Lithography: Exploiting Entanglement to Beat The Diffraction Limit
- Experimental One-Way Quantum Computing
- Free-Space distribution of entanglement and single photons over 144 km
- Quantum state tomography via compressed sensing
- Quantum Cryptography with Entangled Photons
- Super-resolving phase measurements with a multi-photon entangled state
- State estimation for large ensembles
- Adaptive quantum state tomography improves accuracy quadratically
- Optimizing type-I polarization-entangled photons
- Inherent polarization entanglement generated from a monolithic semiconductor chip
- Absolute emission rates of Spontaneous Parametric Down Conversion into single transverse Gaussian modes
- Experimental Demonstration of Adaptive Quantum State Estimation