Abstract

Coherent state quantum communication is attracting extensive attention for its great value in terrestrial and satellite information networks. This paper proposes a new non-orthogonal quantum multi-user (MU) iterative detection scheme. At the receiving end, we develop a composite quantum receiver with multi-stage measurement instrument and soft iterative MU detector. Furthermore, based on a three-dimensional factor graph, a nonlinear Poisson-Gaussian noise limited coherent state iterative MU parallel interference cancellation (PIC) algorithm is derived. Our results demonstrate that this system can well support MU communication and achieve good performance. Quantitatively, for the 8 users scenario, the BER of <inline-formula xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink"><tex-math notation="LaTeX">$10^{-6}$</tex-math></inline-formula> can be obtained when the photon number is 19. Further numerical results show that the system we designed exhibits superior robustness against imperfections (e.g., quantum mode mismatch and quantum thermal noise).

Highlights

  • Q UANTUM has the characteristics of non-cloning and superposition

  • With the growth of users, the resulting multiple access interference seriously affects the performance of the communication system

  • According to [17], the bit error ratio (BER) performance become worse as quantum thermal noise increases when σ0/Ae > 0.1

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Summary

A Poisson-Gaussian Noise Limited Quantum Iterative Multi-User System with

Abstract—Coherent state quantum communication is attracting extensive attention for its great value in terrestrial and satellite information networks. This paper proposes a new non-orthogonal quantum multi-user (MU) iterative detection scheme. We develop a composite quantum receiver with multistage measurement instrument and soft iterative MU detector. Based on a three-dimensional factor graph, a nonlinear Poisson-Gaussian noise limited coherent state iterative MU parallel interference cancellation (PIC) algorithm is derived. Our results demonstrate that this system can well support MU communication and achieve good performance. For the 8 users scenario, the BER of 10−6 can be obtained when the photon number is 19. Further numerical results show that the system we designed exhibits superior robustness against imperfections (e.g. quantum mode mismatch and quantum thermal noise)

Introduction
Transmitter Design
Iterative Quantum Receiver
Initialization
Benefit 1
Benefit 3
Benefit 4
Conclusion
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