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Hybrid likelihood ratio bit-rate detectors for variable-gain multiple-access systems in unknown noise variance

机译:未知噪声方差下可变增益多址系统的混合似然比比特率检测器

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The authors assume a linear equidistance antenna array as the receiver for a fixed frame-length multiple-access system, which employs variable-gain receiver power and repetition encoding. They propose a robust maximum a posteriori probability (MAP) blind bit-rate detector (BBRD). This detector considers the rate detection (RD) as a multi-hypothesis test and maximises the likelihood functions (LFs) to find the true bit-rate, whereas the complex amplitude of the received signal, the noise variance and the direction of arrival are unknown parameters. First, assuming that the location parameter is known and the information sequence are independent and uniformly distributed random variables, the authors propose a hybrid likelihood ratio test (HLRT). The proposed HLRT requires to solve a set of non-linear equations that have no closed-form solution. Thus, an iterative numerical algorithm is proposed. In addition, a quasi-HLR detector which has a significantly lower computational complexity is also proposed. In the case of unknown location parameter, the authors develop two quasi-HLR methods. They use fast Fourier transform and search to estimate the unknown location. In Q-HLRT-Method-I, the non-linear equation similar to the one in known location parameter is iteratively solved. In Q-HLRT-Method-II, a low complexity solution is proposed. Simulation examples evaluate and compare the performances of the proposed BBRDs.
机译:作者假设线性等距天线阵列作为固定帧长多址系统的接收器,该系统采用可变增益接收器功率和重复编码。他们提出了鲁棒的最大后验概率(MAP)盲比特率检测器(BBRD)。该检测器将速率检测(RD)视为一次多假设检验,并最大化似然函数(LFs)以找到真实的比特率,而接收信号的复振幅,噪声方差和到达方向未知参数。首先,假设位置参数已知并且信息序列是独立且均匀分布的随机变量,作者提出了一种混合似然比检验(HLRT)。拟议的HLRT需要解决一组没有封闭形式的非线性方程。因此,提出了一种迭代数值算法。另外,还提出了一种具有显着较低的计算复杂度的准HLR检测器。在位置参数未知的情况下,作者开发了两种准HLR方法。他们使用快速傅立叶变换和搜索来估计未知位置。在Q-HLRT-Method-I中,迭代求解类似于已知位置参数中的非线性方程。在Q-HLRT-Method-II中,提出了一种低复杂度的解决方案。仿真示例评估并比较了所建议的BBRD的性能。

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  • 来源
    《Communications, IET》 |2012年第4期|p.464-470|共7页
  • 作者

    Tadaion A.A.;

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