Polar code construction method for implementing code word optimal distribution under memory channel by utilizing Homophonic encoding
A construction method and optimal distribution technology, applied in the field of communication channel coding, can solve the problem that the memory channel is not optimal
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[0052] Example : The block length l=2 of the information sequence, the polar code codeword construction embodiment of the frame length N=8 of the input sequence.
[0053] In this example, the information input block length l=2 of Homophonic encoding, the tth group information sequence The frozen set length of the polar code|I c |=4, information bit length |I|=4. Obtaining Frozen Set I by Monte Carlo Method c = {1, 3, 5, 6} and information set I = {2, 4, 7, 8}. Under the memory channel, the channel in this embodiment has two states, denoted as s={0,1}, and the initial state is set to S 0 =0, the optimal distribution of output codewords is:
[0054] (p x,s′|s″ (0,0|0),p x,s′|s″ (0,0|1),p x,s′|s″ (1,1|0),p x,s′|s″ (1,1|1))=(p 1 ,p 2 ,p 3 ,p 4 )
[0055] and 0≤p 1 ,p 2 ,p 3 ,p 4 ≤1,p 1 +p 2 +p 3 +p 4 =1, here, x is the input information bit, s' represents the next state of the channel, and s "represents the current state of the channel. Here, the codeword x...
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