Paper
28 May 2013 The correlation conversion property of quantum channels: distillable entanglement from classical correlation
Laszlo Gyongyosi, Sandor Imre
Author Affiliations +
Abstract
Transmission of quantum entanglement will play a crucial role in future networks and long-distance quantum communications. Quantum Key Distribution, the working mechanism of quantum repeaters and the various quantum communication protocols are all based on quantum entanglement. To share entanglement between distant points, high fidelity quantum channels are needed. In practice, these communication links are noisy, which makes it impossible or extremely difficult and expensive to distribute entanglement. In this work we first show that quantum entanglement can be generated by a new idea, exploiting the most natural effect of the communication channels: the noise itself of the link. We prove that the noise transformation of quantum channels that are not able to transmit quantum entanglement can be used to generate distillable (useable) entanglement from classically correlated input. We call this new phenomenon the Correlation Conversion property (CC-property) of quantum channels. The proposed solution does not require any nonlocal operation or local measurement by the parties, only the use of standard quantum channels. Our results have implications and consequences for the future of quantum communications, and for global-scale quantum communication networks. The discovery also revealed that entanglement generation by local operations is possible.
© (2013) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Laszlo Gyongyosi and Sandor Imre "The correlation conversion property of quantum channels: distillable entanglement from classical correlation", Proc. SPIE 8749, Quantum Information and Computation XI, 874904 (28 May 2013); https://doi.org/10.1117/12.2015301
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CITATIONS
Cited by 4 scholarly publications.
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KEYWORDS
Quantum communications

Quantum information

Matrices

Quantum computing

Quantum key distribution

Telecommunications

Networks

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