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On Coset Leader Graphs of Structured Linear Codes

机译:在结构化线性码的陪芯领导图中

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摘要

We suggest a new approach to obtain bounds on locally correctable and some locally testable binary linear codes, by arguing that these codes (or their subcodes) have coset leader graphs with high discrete Ricci curvature. The bounds we obtain for locally correctable codes are worse than the best known bounds obtained using quantum information theory, but are better than those obtained using other methods, such as the "usual" information theory. (We remark that our methods are completely elementary.) The bounds we obtain for a family of locally testable codes improve the best known bounds.
机译:我们建议通过争论这些代码(或其子电量)具有高离散的RICCI曲率的陪伴领导图来获得局部可纠正率和某些局部可测试的二进制线性码的新方法。 我们获得的局部可辨别代码的界限比使用量子信息理论获得的最佳已知范围更差,但优于使用其他方法获得的那些,例如“通常”信息理论。 (我们注意,我们的方法是完全基本的。)我们获得的界限的界限改善了最佳的已知范围。

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