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High-Performance Decoding of Algebraic Codes Beyond their Packing Radii

High-Performance Decoding of Algebraic Codes Beyond their Packing Radii
超出堆积半径的代数代码的高性能解码
批准号:
0073490
负责人:
Richard Blahut
金额:
$48.0万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2000
资助国家:
美国
项目状态:
已结题
起止时间:
2000-08-15 至 2004-07-31

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中文摘要
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英文摘要
Abstract This research will improve the decoding of error-control codes, inparticular, Reed-Solomon codes, which are essential in most advanced moderncommunication and storage systems, ranging from deep space communication to optical and magnetic storage systems, such as the compact disk and CD-ROM.By developing decoders that operate at lower signal to noise ratios, thisresearch will allow the recovery of data and records that currently areunreadable. This research will develop an efficient soft decoding algorithm that will significantly outperform GMD-based decoding algorithms. The algorithmis based on Sudan's list decoding technique that produces a list of tentative codewords and it shows a number of very interesting features.Among the most intriguing characteristics of the algorithm is a complexityand performance that can be traded freely within certain fundamentallimits. Hence, the coding gain provided by the Reed-Solomon code can betraded on the fly for complexity in any application with the maximallist size changing accordingly.
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EAGER: Information Theory: From Classical to Quantum
CCF- Unified View of Multiterminal Source Coding
CRCD: A Cryptography Center for Research and Education
Implementation and Applications of Practical Codes on Curves
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