On error distance of Reed-Solomon codes
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Publication:1042798
DOI10.1007/S11425-008-0066-3zbMath1176.94078OpenAlexW2077712820MaRDI QIDQ1042798
Publication date: 7 December 2009
Published in: Science in China. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11425-008-0066-3
complexity of decoding Reed-Solomon codeerror distance of received wordnon-existence of deep holeswords with maximal error distance
Related Items (14)
Some results on ordinary words of standard Reed-Solomon codes ⋮ On the error distance of extended Reed-Solomon codes ⋮ On deep holes of standard Reed-Solomon codes ⋮ A new sieve for distinct coordinate counting ⋮ Subset sums over Galois rings. II ⋮ On Reed-Solomon codes ⋮ Counting polynomials with distinct zeros in finite fields ⋮ On the subset sum problem over finite fields ⋮ A new sieve for restricted multiset counting ⋮ On deep holes of Gabidulin codes ⋮ Subset sums over Galois rings ⋮ On deep holes of generalized Reed-Solomon codes ⋮ Some results on deep holes of generalized projective Reed-Solomon codes ⋮ Extensions of Schönemann's theorem in Galois rings
Cites Work
- Decoding of Reed Solomon codes beyond the error-correction bound
- Maximum-Likelihood Decoding of Reed–Solomon Codes is NP-Hard
- Generators and irreducible polynomials over finite fields
- Improved decoding of Reed-Solomon and algebraic-geometry codes
- On Deciding Deep Holes of Reed-Solomon Codes
- On the List and Bounded Distance Decodability of Reed–Solomon Codes
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