2005Unpublished venueRequires access

BCH and Reed‐Solomon Codes: Designer Cyclic Codes

Todd K. Moon

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Abstract

The prelims comprise: BCH Codes Reed-Solomon Codes Decoding BCH and RS Codes: The General Outline Finding the Error Locator Polynomial Non-Binary BCH and RS Decoding Euclidean Algorithm for the Error Locator Polynomial Erasure Decoding for Nonbinary BCH or RS codes Galois Field Fourier Transform Methods Variations and Extensions of Reed-Solomon Codes Appendix 6.A Proof of Newton's Identities Exercises References

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The prelims comprise: BCH Codes Reed-Solomon Codes Decoding BCH and RS Codes: The General Outline Finding the Error Locator Polynomial Non-Binary BCH and RS Decoding Euclidean Algorithm for the Error Locator Polynomial Erasure Decoding for Nonbinary BCH or RS codes Galois Field Fourier Transform Methods Variations and Extensions of Reed-Solomon Codes Appendix 6.A Proof of Newton's Identities Exercises References

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Available abstract

The prelims comprise: BCH Codes Reed-Solomon Codes Decoding BCH and RS Codes: The General Outline Finding the Error Locator Polynomial Non-Binary BCH and RS Decoding Euclidean Algorithm for the Error Locator Polynomial Erasure Decoding for Nonbinary BCH or RS codes Galois Field Fourier Transform Methods Variations and Extensions of Reed-Solomon Codes Appendix 6.A Proof of Newton's Identities Exercises References

Key concepts: BCH code, Reed–Solomon error correction, Berlekamp–Welch algorithm, Mathematics, Polynomial code, Polynomial, Arithmetic, Finite field

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