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A robust sequence synchronization unit for multi-user DS-CDMA chaos-based communication systems

机译:用于多用户DS-CDMA混沌通信系统的鲁棒序列同步单元

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This paper demonstrates a way of achieving and maintaining sequence synchronization in multi-user direct sequence code division multiple access (DS-CDMA) based chaotic communication systems. Synchronization is achieved and maintained through the code acquisition and the code tracking phase, respectively. The performance of the proposed system is evaluated in the presence of additive white Gaussian noise and interuser interferences. Throughout, a pseudorandom binary sequence (PRBS) is used as the synchronizing pilot signal within the multi-user chaotic communication system. In addition, the Logistic and Bernoulli chaotic maps are also used as the pilot signals in the investigation of the code acquisition performance. The code acquisition circuit is evaluated in terms of the probability of detection and probability of false alarm. The corresponding results demonstrate an ability to achieve initial synchronization. Furthermore, it is shown that in terms of code acquisition, the PRBS outperforms the Logistic and Bernoulli chaotic maps. A mathematical model of the code tracking loop is then presented. From the model, a control law for the generation of time offset estimates is derived. The robustness of the synchronization unit is then demonstrated in terms of the bit error rate. It has been shown that for the case of 1, 2, 3, 4, and 5 users, the bit error rate goes below the maximum acceptable limit of 10~(-3) at the bit energy to noise power spectral density ratio of approximately 8, 9, 9.5, 11, and 12dB, respectively. Furthermore, a gradual degradation in performance, above the maximum acceptable bit error rate limit, is demonstrated for the increasing number of users.
机译:本文演示了一种在基于多用户直接序列码分多址(DS-CDMA)的混沌通信系统中实现和维护序列同步的方法。分别通过代码获取和代码跟踪阶段来实现并保持同步。在存在加性高斯白噪声和用户间干扰的情况下,对所提出系统的性能进行了评估。整个过程中,伪随机二进制序列(PRBS)用作多用户混沌通信系统中的同步导频信号。此外,在研究代码获取性能时,Logistic和Bernoulli混沌图也用作导频信号。根据检测的可能性和错误警报的可能性来评估代码获取电路。相应的结果证明了实现初始同步的能力。此外,表明在代码获取方面,PRBS优于Logistic和Bernoulli混沌图。然后介绍了代码跟踪循环的数学模型。从该模型中,导出用于生成时间偏移量估计的控制律。然后根据误码率证明了同步单元的鲁棒性。结果表明,对于1、2、3、4和5个用户,在比特能量噪声功率谱密度比大约为10的情况下,误码率低于最大可接受极限10〜(-3)。 8、9、9.5、11和12dB。此外,对于越来越多的用户,已经证明了性能会逐渐下降,超过最大可接受的误码率限制。

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