Proof-of-principle experimental realization of a qubit-like qudit-based quantum key distribution scheme
arXiv:1707.00387 · doi:10.1088/2058-9565/aaace4
Abstract
In comparison to qubit-based protocols, qudit-based quantum key distribution (QKD) ones gen- erally allow two cooperative parties to share unconditionally secure keys under a higher channel noise. However, it is very hard to prepare and measure the required quantum states in qudit-based protocols in general. One exception is the recently proposed highly error tolerant qudit-based proto- col known as the Chau15 [1]. Remarkably, the state preparation and measurement in this protocol can be done relatively easily since the required states are phase encoded almost like the diagonal basis states of a qubit. Here we report the first proof-of-principle demonstration of the Chau15 protocol. One highlight of our experiment is that its post-processing is based on practical one-way manner, while the original proposal in Ref. [1] relies on complicated two-way post-processing, which is a great challenge in experiment. In addition, by manipulating time-bin qudit and measurement with a variable delay interferometer, our realization is extensible to qudit with high-dimensionality and confirms the experimental feasibility of the Chau15 protocol.
References in corpus (4)
- Experimental Long-Distance Decoy-State Quantum Key Distribution Based On Polarization Encoding
- Long distance decoy state quantum key distribution in optical fiber
- Experimental Passive Round-Robin Differential Phase-Shift Quantum Key Distribution
- Quantum key distribution protocols with slow basis choice
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