Abstract
We demonstrate the generation of quantum-correlated photon-pairs combined with the spectral filtering of the pump field by more than 95dB using Bragg reflectors and electrically tunable ring resonators. Moreover, we perform demultiplexing and routing of signal and idler photons after transferring them via a fiber to a second identical chip. Non-classical two-photon temporal correlations with a coincidence-to-accidental ratio of 50 are measured without further off-chip filtering. Our system, fabricated with high yield and reproducibility in a CMOS process, paves the way toward truly large-scale quantum photonic circuits by allowing sources and detectors of single photons to be integrated on the same chip.
Highlights
Integrated photonic circuits have emerged as a promising platform for quantum information processing [1,2,3]
We demonstrate the generation of quantum-correlated photon pairs combined with the spectral filtering of the pump field by more than 95 dB on a single silicon chip using electrically tunable ring resonators and passive Bragg reflectors
Our system, fabricated with high yield and reproducibility in a CMOS-compatible process, paves the way toward large-scale quantum photonic circuits by allowing sources and detectors of single photons to be integrated on the same chip
Summary
Integrated photonic circuits have emerged as a promising platform for quantum information processing [1,2,3]. We transfer the photon pairs from chip A via a silica-fiber connection to a similar system on a second chip [chip B, Fig. 1(f)] in which we filter any residual pump with the DBR and use the add-drop rings to demultiplex the signal and idler photons [Fig. 1(d)]. These photon pairs are routed to different waveguides before detection with off-chip superconducting-nanowire single-photon detectors (SNSPDs) and time-correlation. Our results highlight the promises of CMOS photonics for emerging quantum technologies such as quantum key distribution [53,54,55,56,57,58,59,60,61,62,63], quantum simulations and random walks [4,46,64,65,66,67,68], and possibly quantum computation [69,70,71,72,73,74]
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