摘要:
A method of transforming a serial scrambler to a parallel scrambler, a parallel scrambler and a double-edge-triggered register with XOR operation are provided. The method transforms a serial scrambler to a parallel scrambler according to a characteristic polynomial: P ( x ) = ∑ q = 0 N c q x q or b ( i ) = ∑ q = 1 N c q b ( i - q ) . The method first determines a transformation formula: b ( kN + i ) = ∑ q = 1 N c q b ( ( k - R ) N + i + R ( N - q ) ) according to the parameters of the characteristic polynomial. The parallel bits Bj=[bMj, bMj+1, . . . , bMj+M−2, bMj+M−1] are arranged in order. The transformation number R=2t (the initial number of t is 0) is set. The parallel bits are replaced by the transformation formula. When (k−R)N+i+R(N−q) is larger than Mj−1 in the transformation formula, 1 is added to t in the transformation formula R=2t and the transformation formula is re-counted. Finally, the XOR gates are connected to the registers according to a computed result from the transformation formula.
摘要翻译:提供了一种将串行加扰器变换为并行扰频器,并行扰频器和具有异或运算的双边沿触发寄存器的方法。 该方法根据特征多项式将串扰扰码器转换为并行扰频器:P(x)=Σq = 0 N cq xq ud或b(i)=Σq = 1 N cq b(i-q)。 该方法首先根据下列参数确定变换公式:b(kN + i)=Σq = 1 N cq b((k-R)N + i + R(N-q) 特征多项式。 并行位Bj = [bMj,bMj + 1,... 。 。 ,bMj + M-2,bMj + M-1]。 转换数R = 2t(t的初始数为0)被设置。 并行位由变换公式代替。 当变换式中(k-R)N + i + R(N-q)大于Mj-1时,在转化公式R = 2t中加入1,转化公式重新计算。 最后,XOR门根据转换公式的计算结果连接到寄存器。
摘要:
A method of transforming a serial scrambler to a parallel scrambler, a parallel scrambler and a double-edge-triggered register with XOR operation are provided. The method transforms a serial scrambler to a parallel scrambler according to a characteristic polynomial: P ( x ) = ∑ q = 0 N c q x q or b ( i ) = ∑ q = 1 N c q b ( i - q ) . The method first determines a transformation formula: b ( kN + i ) = ∑ q = 1 N c q b ( ( k - R ) N + i + R ( N - q ) ) according to the parameters of the characteristic polynomial. The parallel bits Bj=[bMj, bMj+1, . . . , bMj+M−2, bMj+M−1] are arranged in order. The transformation number R=2t (the initial number of t is 0) is set. The parallel bits are replaced by the transformation formula. When (k−R)N+i+R(N−q) is larger than Mj−1 in the transformation formula, 1 is added to t in the transformation formula R=2t and the transformation formula is re-counted. Finally, the XOR gates are connected to the registers according to a computed result from the transformation formula.