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On the robustness of decision-feedback detection of DPSK and differential unitary space-time modulation in Rayleigh-fading channels

机译:瑞利衰落信道中DPSK判决反馈检测和差分unit时空调制的鲁棒性

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摘要

Decision-feedback differential detection (DFDD) of differential phase-shift keying (DPSK) and differential unitary space-time modulation (DUST) in Rayleigh-fading channels exhibits significant performance improvement over standard single-symbol maximum-likelihood detection. However, knowledge of channel fading correlation and signal-to-noise ratio (SNR) is required at the receiver to compute the feedback coefficients used in DFDD. In this letter, we investigate the robustness of the DFDD to imperfect knowledge of the feedback coefficients by modeling the mismatch between estimated feedback coefficients and ideal coefficients in terms of mismatch between the estimated values of fading correlation and SNR and the true values. Under the assumption of a block-fading channel when nondiagonal DUST constellations are used and a continuous fading channel otherwise, we derive exact and Chernoff bound expressions for pair-wise word-error probability and then use them to approximate the bit-error rate (BER), finding close agreement with simulation results. The relationships between BER performance and various system parameters, e.g., DFDD length and Doppler mismatch, are also explored. Furthermore, the existence of an error floor in the BER-vs-SNR curve is investigated for the infinite-length DFDD. For the special case of Jakes' fading model, it is shown that the error floor can be removed completely even when the Doppler spread is over-estimated.
机译:瑞利衰落信道中的差分相移键控(DPSK)和差分unit时空调制(DUST)的决策反馈差分检测(DFDD)与标准的单符号最大似然检测相比,性能显着提高。但是,在接收机处需要了解信道衰落相关性和信噪比(SNR),才能计算DFDD中使用的反馈系数。在这封信中,我们通过对衰落相关性和SNR的估计值与真实值之间的不匹配进行建模,从而通过对估计的反馈系数和理想系数之间的不匹配进行建模,来研究DFDD对反馈系数的了解不完善的鲁棒性。在使用非对角DUST星座时使用块衰落信道,否则使用连续衰落信道的情况下,我们推导了成对误码率概率的精确和Chernoff界表达式,然后使用它们来近似误码率(BER ),发现与仿真结果非常吻合。还探索了BER性能与各种系统参数之间的关系,例如DFDD长度和多普勒失配。此外,对于无限长DFDD,研究了BER-vs-SNR曲线中存在错误基底的情况。对于Jakes衰落模型的特殊情况,表明即使高估了多普勒扩展,也可以完全消除误差基底。

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