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Performance of several digital communication systems

机译:几种数字通信系统的性能

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摘要

S.S.B. a.s.k., o.q.a.s.k., q.a.s.k., m.s.k. and q.p.s.k. with rectangular shaping are modelled by a simple baseband system. It is assumed that the symbol shaping in the transmitter is either rectangular or sinusoidal, and that the detector filter is either matched or variously mismatched to the shaping signal. General formulas for the signal and noise variance at the detector output are presented, the assumption being made that the bandlimiting transmitter-receiver filter is causal, with a finite number of simple poles or of the Butterworth type from which the error probability can be computed. The error probability was actually computed assuming the transmitter filter is wideband and the receiver filter is of order 2 or 4 Butterworth. The conclusion is that for a small normalised bandwidth (0.5 ¿ B ¿ 1.1) the best system has a sinusoidal shaping filter and no detecting filter.
机译:S.S.B. a.s.k.,o.q.a.s.k.,q.a.s.k.,m.s.k。和q.p.s.k.通过简单的基带系统对具有矩形形状的模型进行建模。假设发射机中的符号整形是矩形或正弦曲线,并且检测器滤波器与整形信号匹配或不同程度地不匹配。给出了检波器输出端信号和噪声方差的一般公式,并假设带限收发器滤波器是因果的,具有有限数量的简单极点或巴特沃斯类型,因此可以计算出误差概率。假设发射机滤波器是宽带的并且接收机滤波器的阶数为2或4巴特沃思,则实际上计算出了错误概率。结论是,对于较小的归一化带宽(0.5ÂBÂ1.1),最佳系统具有正弦整形滤波器,没有检测滤波器。

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