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A suitable state formulation of the CPM demodulation problem for several optimal Bayesian tracking filters

机译:用于几个最佳贝叶斯跟踪滤波器的CPM解调问题的合适状态公式

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In this paper, we give a quite practical state formulation of the problem of CPM (Constant Phase Modulation) demodulation derived using an over-sampling procedure of the received signal. Consequently, the well-known Bayes filtering equations can be implemented to perform optimal demodulation using some variations of nonlinear optimal filters. Besides, due to the infinite horizon memory of the transmitted CPM signal, we propose to reconsider the direct observation equation into a differentiated observation vector eliminating thus the contribution of the tail of the symbol sequence to be detected. Simulations confirm further the efficiency of the optimal MAP Symbol-by-symbol Detector (MAPSD) [4] as an optimal demodulator whether in its differential or decision-feedback form. Robustness towards the over-sampling rate and the length of the partial response of the shaping filter is studied also numerically.
机译:在本文中,我们对使用接收信号的过采样过程得出的CPM(恒定相位调制)解调问题给出了一种非常实用的状态表示法。因此,可以使用非线性最优滤波器的一些变型来实现众所周知的贝叶斯滤波方程以执行最优解调。此外,由于所传输的CPM信号的水平存储空间无限大,我们建议将直接观测方程重新考虑为差分观测向量,从而消除要检测的符号序列尾部的影响。仿真进一步证实了最佳MAP逐符号检测器(MAPSD)[4]作为最佳解调器的效率,无论是其差分形式还是决策反馈形式。还通过数值研究了过采样率的稳健性和整形滤波器部分响应的长度。

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