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Correcting Grain-Errors in Magnetic Media

机译:校正磁性介质中的颗粒误差

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This paper studies new bounds and code constructions that are applicable to the combinatorial granular channel model previously introduced by Sharov and Roth. We derive new bounds on the maximum cardinality of a grain-error-correcting code and propose constructions of codes that correct grain-errors. We demonstrate that a permutation of the classical group codes (e.g., Constantin–Rao codes) can correct a single grain-error. In many cases of interest, our results improve upon the currently best known bounds and constructions. Some of the approaches adopted in the context of grain-errors may have application to related channel models.
机译:本文研究了适用于Sharov和Roth先前引入的组合粒度通道模型的新界限和代码构造。我们得出了谷物错误校正代码的最大基数的新界限,并提出了用于校正谷物错误的代码的结构。我们证明了对经典分组代码(例如,Constantin–Rao码)的排列可以纠正单个颗粒误差。在许多感兴趣的情况下,我们的结果将改进当前最广为人知的范围和构造。在谷物错误的情况下采用的某些方法可能已应用于相关的信道模型。

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