Convolution Turbo code interleaver and convolution de-interleaver
A deinterleaver and interleaver technology, applied in the field of interleaver design of convolutional turbo codes, can solve problems such as difficulty in finding symmetrical interleaving and deinterleaving structures, and achieve the effect of reducing memory requirements and facilitating parallel processing
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[0024] A kind of interleaver used for convolutional Turbo code that the present invention proposes is the quadratic group algebraic interleaver of improved Takeshita in convolutional Turbo code, and it can realize the parallel decoding process of convolutional Turbo code, Therefore, the application limitation of the quadratic group algebraic interleaver is broken through, and a symmetrical interleaver and deinterleaver structure is unexpectedly obtained.
[0025] From Takeshita's work, we know the following lemma theorems about quadratic polynomials.
[0026] We call a quadratic polynomial an interleaved quadratic polynomial if and only if the polynomial satisfies: Given an integer N, the quadratic polynomial f(x)=f 1 x+f 2 x 2 (mod N), when the elements of x are {0, 1, 2...N-1}, the result of f(x) is still the set {0, 1, 2...N-1}, and every elements appear only once.
[0027] Suppose the set of prime numbers P={2, 3, 5, 7,...}, then any integer N can be decomposed into ...
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