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- W3163537602 abstract "Motivated by applications in reliable and secure communication, we address the problem of tiling (or partitioning) a finite constellation in $mathbb{Z}_{2^L}^n$ by subsets, in the case that the constellation does not possess an abelian group structure. The property that we do require is that the constellation is generated by a linear code through an injective mapping. The intrinsic relation between the code and the constellation provides a sufficient condition for a tiling to exist. We also present a necessary condition. Inspired by a result in group theory, we discuss results on tiling for the particular case when the finer constellation is an abelian group as well." @default.
- W3163537602 created "2021-05-24" @default.
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- W3163537602 date "2021-05-10" @default.
- W3163537602 modified "2023-09-27" @default.
- W3163537602 title "Tiling of Constellations" @default.
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