ISSN

2231-3915 (Online)
2231-3907 (Print)


Author(s): Anita Pruthi, N.K.Pruthi

Email(s): maths.anita@gmail.com , knavneet.pu@gmail.com

DOI: Not Available

Address: Anita Pruthi1, N.K.Pruthi2
1PG Department of Mathematics, DAV College, Abohar
2Department of Basic Sciences, Guru Nanak College for Girls, Sri Muktsar Sahib
*Corresponding Author

Published In:   Volume - 4,      Issue - 1,     Year - 2014


ABSTRACT:
To control transmission errors in a data communication system, one can use a code in three ways: purely for error detection, purely for error correction, or for a combination of error correction and detection. Error correcting codes have been widely studied in these decades, e.g. see McWilliam and Sloane [1977]. The family of triple-error-correcting binary BCH codes of length n=2m-1 has been thoroughly studied since 1960’s. The weight distribution of these codes was determined by Kasami [1971] for odd m. For even m, method of Kasami didn’t work. Berlekamp [1967, 1978] gave the weight distribution of extended codes for even values of m.


Cite this article:
Anita Pruthi, N.K.Pruthi. Cosets of Extended BCH Codes of Various Weights. Int. J. Tech. 4(1): Jan.-June. 2014; Page 57-61


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RNI: Not Available                     
DOI: 10.5958/2231-3915 


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