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Maximum Secrecy-Key Capacity Design for Amplify-and-Forward Relays in Secure Cooperative Networks

机译:安全协作网络中放大转发中继的最大保密密钥容量设计

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In this paper, we study the secret-key capacity of the secure cooperative network using the collaborative amplify-andforward (AF) relays to form a beamforming system through the physical layer. The closed-form expression of secret-key capacity is firstly given to prove the the secret-key capacity is not only achievable but can be designed and optimized by beamforming vector formed by AF relays. Furthermore, three beamforming solutions are proposed to maximize the secret-key capacity under the total relay power constraint. The first solution, maximum secret-key capacity (MSKC) beamforming solution, is aimed towards two-level optimization problems and performed by using the semidefinite relaxation (SDR) technique. This solution is the closest to the optimal solution of original problem, but its complexity is very high because of the SDPs. To decrease the complexity, the signals at all eavesdroppers are forced to be zero, producing the second solution named zero-forcing (ZF) beamforming solution. However, the ZF beamforming solution does not work when the number of eavesdroppers is larger than that of relays. The third solution, lower bound maximum secretkey capacity (LB-MSKC) beamforming solution, is designed to make up the loss. It simplifies the original problem to a one-level optimization problem by relaxing the eavesdroppers, and it can still work well when the number of eavesdroppers is larger than that of relays. Simulation results are presented to illustrate the proposed solutions.
机译:在本文中,我们研究了使用协作放大转发(AF)中继通过物理层形成波束成形系统的安全协作网络的密钥容量。首先给出密钥容量的闭式表达式,以证明密钥容量不仅可以实现,而且可以通过AF中继器形成的波束成形向量进行设计和优化。此外,提出了三种波束成形解决方案,以在总中继功率约束下最大化密钥容量。第一个解决方案是最大密钥容量(MSKC)波束成形解决方案,旨在解决两级优化问题,并使用半定性松弛(SDR)技术执行该解决方案。该解决方案最接近原始问题的最佳解决方案,但是由于使用SDP,其复杂性非常高。为了降低复杂度,所有窃听者的信号都被迫设为零,从而产生了第二种解决方案,称为零强迫(ZF)波束成形解决方案。但是,当窃听者的数目大于中继者的数目时,ZF波束成形解决方案不起作用。第三种解决方案是下限最大密钥容量(LB-MSKC)波束成形解决方案,旨在弥补这一损失。它通过放宽窃听器将原始问题简化为一级优化问题,并且当窃听器的数目大于中继的数目时,它仍然可以很好地工作。仿真结果表明了所提出的解决方案。

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