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Multiple-symbol trellis-coded modulation applied to noncoherent continuous-phase frequency shift keying

机译:应用于非相干连续相频移键控的多符号网格编码调制

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This paper considers a maximum-likelihood (ML) noncoherent detection scheme for multiple full response continuous-phase frequency shift keying (CPFSK) waveforms and introduces a trellis-coded modulation (TCM) scheme for this noncoherent modulation. By utilizing a Gaussian approximation for Rician random variables, we express the pairwise error probability as a function of the equivalent normalized squared distance (ENSD). ENSD plays the same role as normalized squared Euclidean distance when evaluating error probability performance for coherent detection. We derive an analytical approximation on the bit-error probability by employing ENSD for both the coded system and the uncoded system. For the uncoded system we show that the bit-error probability of noncoherent detection approaches that of coherent symbol-by-symbol detection in the limit as the multiplicity of the symbol goes to infinity for large signal-to-noise ratio (SNR), We determine specific optimal trellis encoders for binary and 4-ary CPFSK with modulation index 1/2 and 1/4, respectively, by application of Ungerboeck's (1982) set partitioning approach.
机译:本文考虑了用于多个全响应连续相频移键控(CPFSK)波形的最大似然(ML)非相干检测方案,并针对这种非相干调制引入了网格编码调制(TCM)方案。通过利用Rician随机变量的高斯近似,我们将成对误差概率表示为等效归一化平方距离(ENSD)的函数。当评估相干检测的错误概率性能时,ENSD与标准化欧几里得距离具有相同的作用。我们通过对编码系统和未编码系统都采用ENSD,得出误码概率的解析近似值。对于未经编码的系统,我们表明,在大信噪比(SNR)下,符号的多重性变为无穷大时,非相干检测的误码率在极限范围内接近相干逐符号检测的误码率,通过应用Ungerboeck(1982)的集划分方法,分别确定调制系数为1/2和1/4的二进制和4进制CPFSK的特定最佳网格编码器。

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