Deterministic Interleavers for Turbo Codes Based on Permutation Functions with Given Cycle Structure

Computer Science – Information Theory

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Scientific paper

In this work we introduce and study a set of new interleavers based on permutation functions with known inverses over a finite field $\mathbb{F}_q$ for using in turbo code structures. For the first time, Dickson, M\"{o}bius and R\'edei functions are used to give new deterministic interleavers. In addition we employ Skolem sequences in order to find new interleavers with known cycle structure. We give an exact formula for the inverse of every R\'edei function. The cycle structure of R\'edei functions is also investigated. Moreover, self-inverse and non-self-inverse versions of permutation functions are used to construct interleavers. The advantage of self-inverse interleavers is that they are their own deinterleavers and are useful for turbo decoding. Finally, we carry out experiments, and we report on the performance of these interleavers.

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