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MODIFICATION TO A BOUND FOR RANDOM ERROR CORRECTION WITH LEE WEIGHT
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 Title & Authors
MODIFICATION TO A BOUND FOR RANDOM ERROR CORRECTION WITH LEE WEIGHT
JAIN SAPNA;
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 Abstract
In [1], Sharma and Goel obtained a bound for random error correcting codes with Lee weight considerations. The purpose of this paper is to first point out a discrepancy in this result and then give a correct version of the same, improving upon the bound tremendously.
 Keywords
linear code;Lee weight;random errors;
 Language
English
 Cited by
1.
SIMULTANEOUS RANDOM ERROR CORRECTION AND BURST ERROR DETECTION IN LEE WEIGHT CODES,;

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2.
AN UPPER BOUND ON THE NUMBER OF PARITY CHECKS FOR BURST ERROR DETECTION AND CORRECTION IN EUCLIDEAN CODES,;;

대한수학회지, 2009. vol.46. 5, pp.967-977 crossref(new window)
1.
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2.
SIMULTANEOUS RANDOM ERROR CORRECTION AND BURST ERROR DETECTION IN LEE WEIGHT CODES, Honam Mathematical Journal, 2008, 30, 1, 33  crossref(new windwow)
3.
Extended Varshamov-Gilbert-Sacks Bound for Linear Lee Weight Codes, Algebra Colloquium, 2012, 19, spec01, 893  crossref(new windwow)
4.
Correction of CT burst array errors in the generalized-lee-RT spaces, Acta Mathematica Sinica, English Series, 2010, 26, 8, 1475  crossref(new windwow)
5.
Construction of Lee Weight Codes Detecting CT-Burst Errors and Correcting Random Errors, Algebra Colloquium, 2011, 18, spec01, 847  crossref(new windwow)
6.
Sufficient Condition over the Number of Parity Checks for Burst Error Detection/Correction in Linear Lee Weight Codes, Algebra Colloquium, 2007, 14, 02, 341  crossref(new windwow)
7.
Array Codes in the Generalized Lee-RT Pseudo-Metric (GLRTP-Metric), Algebra Colloquium, 2010, 17, spec01, 727  crossref(new windwow)
8.
ON THE GENERALIZED-LEE-RT-PSEUDO-METRIC (THE GLRTP-METRIC) ARRAY CODES CORRECTING BURST ERRORS, Asian-European Journal of Mathematics, 2008, 01, 01, 121  crossref(new windwow)
9.
Singleton's Bound in Euclidean Codes, Algebra Colloquium, 2010, 17, spec01, 741  crossref(new windwow)
 References
1.
B. D. Sharma and S. N. Goel, A note on bounds for Burst correcting codes with Lee weight consideration, Inform. and Control 33 (1977), 210-216 crossref(new window)

2.
E. R. Berlekamp, Algebraic Coding Theory, McGraw-Hill, New York, 1968