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首页> 外文期刊>Vehicular Technology, IEEE Transactions on >On the Diversity Behavior for Fixed-Gain Amplify-and-Forward Relaying Over Frequency-Selective Channels Based on Linearly Precoded OFDM
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On the Diversity Behavior for Fixed-Gain Amplify-and-Forward Relaying Over Frequency-Selective Channels Based on Linearly Precoded OFDM

机译:基于线性预编码OFDM的频率选择信道上固定增益放大和转发中继的分集行为

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摘要

Recent research has shown that the diversity gain of cooperation among fixed-gain amplify-and-forward (FG-AF) relays is not a simple function of power of signal-to-noise ratio (SNR), where a factor of the logarithm of SNR might be involved. It is more suitable to use the diversity gain function (DGF) of $rho^{-y}(logrho)^{x}$, with $rho$ denoting the SNR and nonnegative integers $x$ and $y$, to describe such diversity performance. In this letter, we consider the use of FG-AF relaying over frequency-selective channel based on the orthogonal frequency-division multiplexing (OFDM) transmission employing linear precoding (LP) and present comprehensive analysis of the resulting DGF. Suppose that the number of multipath components for the channel from source to relay is $L_{1}$ and that from relay to destination is $L_{2}$. Theoretical analysis shows that, if $L_{1}neq L_{2}$, the optimal DGF is precisely $rho^{-L}$, with $L = min {L_{1}, L_{2}}$, which can be achieved as long as the precoding group size $J geq L + hbox{1}$, whereas only a DGF of $rho^{-J}(logrho)^{J}$ is obtained by precoding with size $Jleq L$. In the case of - L_{1} = L_{2}$, we show that the best achievable DGF is $ rho^{-L}logrho$, which can be guaranteed by choosing $Jgeq hbox{2}L - hbox{1}$. We also demonstrate that these results can be easily extended to the multirelay case.
机译:最近的研究表明,固定增益放大转发(FG-AF)继电器之间协作的分集增益不是信噪比(SNR)的幂的简单函数,其中信噪比的对数是可能涉及到SNR。更适合使用$ rho ^ {-y}(logrho)^ {x} $的分集增益函数(DGF),其中$ rho $表示SNR,非负整数$ x $和$ y $用于描述这样的多样性表现。在这封信中,我们考虑在基于线性预编码(LP)的正交频分多路复用(OFDM)传输的频率选择信道上使用FG-AF中继,并对所得DGF进行了全面分析。假设从源到中继的信道的多路径分量的数量为$ L_ {1} $,从中继到目标的信道的多路径分量为$ L_ {2} $。理论分析表明,如果$ L_ {1} neq L_ {2} $,则最佳DGF恰好是$ rho ^ {-L} $,其中$ L = min {L_ {1},L_ {2}} $,只要预编码组大小为$ J geq L + hbox {1} $,就可以实现,而通过大小为$ Jleq的预编码,仅获得$ rho ^ {-J}(logrho)^ {J} $的DGF。 L $。在-L_ {1} = L_ {2} $的情况下,我们表明最佳可实现的DGF是$ rho ^ {-L} logrho $,可以通过选择$ Jgeq hbox {2} L-hbox { 1} $。我们还证明了这些结果可以很容易地扩展到多继电器情况。

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