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A. Pott
The explanation of the formal duality of Kerdock and Preparata codes - one of the outstanding recent results in applied algebra - is related to the discovery of large sets of quadriphase <em>sequences</em> over Z<sub>4</sub> whose <em>correlation properties</em> are better than those of the best binary sequences. Moreover, the correlation properties of sequences are closely related to <em>difference</em> properties of certain sets in (cyclic) groups. <br/> Most of the articles collected here contain descriptions of the <em>connection</em> between difference sets, sequences and correlation properties of sequences. There are two more elementary introductory articles: an introduction to difference sets (by two of the editors), and an introduction to the correlation of sequences (by Solomon Golomb).
| Publisher | Springer Netherlands, Springer |
|---|---|
| Pages | 456 |
| Format | [electronic resource] / |
| Search language | english |
| ISBN_10 | 9-401-14459-1 primary |
| ISBN_13 | 978-9-401-14459-9 primary |
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