A Class of Transformations that Polarize Symmetric Binary-Input Memoryless Channels

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A generalization of Arıkan's polar code construction using transformations of the form $G^{\otimes n}$ where $G$ is an $\ell \times \ell$ matrix is considered. Necessary and sufficient conditions are given for these transformations to ensure channel polarization. It is shown that a large class of such transformations polarize symmetric binary-input memoryless channels.
7 pages, 1 figure

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