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process for the production of digital nyquist filters without interference between symbols and corresponding filter arrangement

机译:数字奈奎斯特滤波器的生产方法,在符号和相应的滤波器装置之间没有干扰

摘要

The invention concerns a method for producing a Nyquist digital filter with null interference between symbols, designed to process a physical signal transmitted between a transmitter and a receiver via a transmission channel, said filter being a symmetrical filter P(z) = F2(z) of order N using an oversampling factor M=4, and forming an adapted pair comprising a transmitting filter and a receiving filter, the polyphase decomposition of F(z) being written: F(z) = F0(z4) + z-1F1(z4) + z-2F2(z4) + z-3F3(z4). The invention is characterised in that N is different from 4n, n being an integer, and: If N=4n+1, F1(z)F1(z) + z-1F2(z)F2(z) = gamma z-n; If N=4+2, 2F0(z)F0(z) + F21 (z) + z-1F23(z) = gamma z-n; If N=4n+3, F0(z)F0(z) + F1(z)F1(z) = gamma z-n, F being the mirror symmetry of F and gamma being a non null constant.
机译:本发明涉及一种用于产生符号之间具有零干扰的奈奎斯特数字滤波器的方法,该方法被设计为处理经由传输信道在发射机与接收机之间传输的物理信号,所述滤波器是对称滤波器P(z)= F 2。使用过采样因子M = 4的N阶(z),并形成包括发射滤波器和接收滤波器的适配对,将F(z)的多相分解写为:F(z)= F0(z <4> )+ z -1 F1(z 4)+ z -2 F2(z 4)+ z -3 F3(z 4)。本发明的特征在于,N不同于4n,n是整数,并且:如果N = 4n + 1,则F1(z)F1(z)+ z -1F2(z)F2(z)=γ z <-n>;如果N = 4 + 2,则2F0(z)F0(z)+ F 2(z)+ z -1 F 2 3(z)=γz -n。如果N = 4n + 3,则F 0(z)F 0(z)+ F 1(z)F 1(z)=γz -n,F是F的镜像对称,并且γ是非零常数。

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