Quantum mode filtering of non-Gaussian states for teleportation-based quantum information processing

Abstract

We propose and demonstrate an effective mode-filtering technique of non-Gaussian states generated by photon-subtraction. More robust non-Gaussian states have been obtained by removing noisy low frequencies from the original mode spectrum. We show that non-Gaussian states preserve their non-classicality after quantum teleportation to a higher degree, when they have been mode-filtered. This is indicated by a stronger negativity $-0.033\pm 0.005$ of the Wigner function at the origin, compared to $-0.018\pm 0.007$ for states that have not been mode-filtered. This technique can be straightforwardly applied to various kinds of photon-subtraction protocols, and can be a key ingredient in a variety of applications of non-Gaussian states, especially teleportation-based protocols towards universal quantum information processing.

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• Gain tuning for continuous-variable quantum teleportation of discrete-variable states
• Improving phase estimation using the number-conserving operations
• Purification of photon subtraction from continuous squeezed light by filtering
• Quantum arbitrary waveform generator
• Isospectral oscillators as a resource for quantum information processing