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Algebraic coding theory

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Codes: An Introduction to Information Communication and Cryptography

Part of the book series: Springer Undergraduate Mathematics Series ((SUMS))

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Further reading for Chapter 9

  1. R.C. Bose and D.K. Ray-Chaudhuri. On a class of error correcting codes. Info. and Control 3 (1960) 68-79, 279-290.

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  2. M.J.E. Golay. Notes on digital coding. Proc. IEEE. 37 (1949) 657.

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  3. V. Guruswami and M. Sudan. Improved decoding of Reed-Solomon and algebraic-geometric codes. IEEE Trans. Info. Theory 45 (1999) 1757-1767.

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  4. R.W. Hamming. Error detecting and error correcting codes. Bell System Tech. J. 29 (1950) 147-160.

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  5. W.W. Peterson and E.J. Weldon. Error-Correcting Codes. MIT Press, Cambridge, Mass. (1972).

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  6. E. Prange. The use of information sets in decoding cyclic codes. IEEE Trans. Info. Theory. 8 (1962) 55-59.

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  7. O. Pretzel. Error-Correcting Codes and Finite Fields. Oxford University Press, Oxford (1992).

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Author information

Authors and Affiliations

  1. London School of Economics, UK

    Norman L. Biggs (Prof.Dr)

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  1. Norman L. Biggs
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Correspondence to Norman L. Biggs .

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© 2008 Springer-Verlag London

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Biggs, N.L. (2008). Algebraic coding theory. In: Codes: An Introduction to Information Communication and Cryptography. Springer Undergraduate Mathematics Series. Springer, London. https://doi.org/10.1007/978-1-84800-273-9_9

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