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Code-Division Multiple-Access Techniques in Optical Fiber Networks—Part III: Optical AND Gate Receiver Structure With Generalized Optical Orthogonal Codes

机译:光纤网络中的码分多址技术—第三部分:具有广义光正交码的光与门接收器结构

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In this paper, we present a deep insight into the behavior of optical code-division multiple-access (CDMA) systems based on an incoherent, intensity encoding/decoding technique using a well-known class of codes, namely, optical orthogonal codes (OOCs). As opposed to parts I and II of this paper, where OOCs with cross-correlation$lambda = 1$were considered, we consider generalized OOCs with$1 leq lambda leq w$, where$w$is the weight of the corresponding codes. To enhance the performance of such systems, we propose that use of optical AND gate receiver, which, in an ideal case, e.g., in the absence of any noise source except the optical multiple-access noise, is optimum. Using some basic laws on probability, we present direct and exact solutions for OOCs with$lambda = 1,2,3,ldots,w$, with optical AND gate as receiver. Using the exact solution, we obtain empirical solutions that can be easily used in optimizing the design criteria of such systems. From our optimization scheme, we obtain some fresh insight into the performance of OOCs with$lambdageq 1$. In particular, we can obtain some simple relations between$ P_ e min$(minimum error rate),$L_min$(minimum required OOC length), and$N_max$(maximum number of interfering users to be supported), which are the most desired parameters for any optical CDMA system design. Furthermore, we show that in most practical cases, OOCs with$lambda = 2$or$3$perform better than OOCs with$lambda = 1$, while having a much bigger cardinality. Finally, we show that an upper bound on the maximum weight of OOCs are on the order of$sqrt2lambda L$where L is the length of the OOCs used in systems.
机译:在本文中,我们使用一种著名的代码类别,即光正交码(OOC),基于非相干强度编码/解码技术,深入研究了光码分多​​址(CDMA)系统的行为)。与本文的第一部分和第二部分相反,在本文中考虑了互相关$ lambda = 1 $的OOC,我们考虑了具有$ 1 leq lambda leq w $的广义OOC,其中$ w $是相应代码的权重。为了提高这种系统的性能,我们建议使用光学“与”门接收器,在理想情况下,例如,在没有任何噪声源的情况下,除了光学多路访问噪声外,它是最佳选择。使用一些基本的概率定律,我们给出了λ= 1,2,3,ldots,w $的OOC的直接和精确解,其中光学与门为接收器。使用精确的解决方案,我们获得了可以轻松用于优化此类系统设计标准的经验解决方案。从我们的优化方案中,我们可以获得有关$ lambdageq 1 $的OOC性能的一些新见解。特别是,我们可以得到$ P_ e min $(最小错误率),$ L_min $(最小所需OOC长度)和$ N_max $(要支持的最大干扰用户数)之间的一些简单关系。任何光学CDMA系统设计所需的参数。此外,我们表明,在大多数实际情况下,具有$ lambda = 2 $或$ 3 $的OOC的性能要优于具有$ lambda = 1 $的OOC,而基数要大得多。最后,我们显示OOC的最大权重的上限约为$ sqrt2lambda L $,其中L是系统中使用的OOC的长度。

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