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Taylor series approximation of semi-blind best linear unbiased channel estimates for the general linear model

机译:通用线性模型的半盲最佳线性无偏通道估计的泰勒级数逼近

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We present a low complexity approximate method for semi-blind best linear unbiased estimation (BLUE) of a channel impulse response vector (CIR) for a communication system, which utilizes a periodically transmitted training sequence, within a continuous stream of information symbols. The algorithm achieves slightly degraded results at a much lower complexity than directly computing the BLUE CIR estimate. In addition, the inverse matrix required inverting the weighted normal equations to solve the general least squares problem may be pre-computed and stored at the receiver. The BLUE estimate is obtained by solving the general linear model. The Gauss-Markoff theorem gives the solution in this paper. In the present work we propose a Taylor series approximation in which the full Taylor formula is described. The algorithms give better performance than correlation channel estimates and previous approximations used, (S. Ozen et al., Nov. 2003), at only a slight increase in complexity. The linearization procedure used is similar to that used in the linearization to obtain the extended Kalman filter, and the higher order approximations are similar to those used in obtaining higher order Kalman filter approximations, (A. Gelb et al., 1974).
机译:我们提出了一种低复杂度的近似方法,用于通信系统的信道脉冲响应矢量(CIR)的半盲最佳线性无偏估计(BLUE),该通信系统在信息符号的连续流中利用周期性发送的训练序列。与直接计算BLUE CIR估算值相比,该算法以较低的复杂度获得了略微下降的结果。另外,可以预先计算需要对加权正态方程式进行求解以解决一般最小二乘问题的逆矩阵,并将其存储在接收机中。 BLUE估计是通过求解一般线性模型获得的。高斯-马尔科夫定理给出了本文的解决方案。在本工作中,我们提出泰勒级数逼近,其中描述了完整的泰勒公式。该算法比相关信道估计和以前使用的近似方法(S. Ozen等人,2003年11月)具有更好的性能,但复杂度仅略有增加。所使用的线性化过程与用于获得扩展卡尔曼滤波器的线性化过程相似,并且高阶近似与在获得高阶卡尔曼滤波器近似中所使用的过程相似(A. Gelb等人,1974)。

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