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2014

2014

Quantum synchronizable codes are quantum error-correcting codes designed to correct the effects of both quantum noise and block… Expand

2009

2009

This paper used an efficient scheme to determine the number of codewords for a given weight in the binary extended quadratic… Expand

Highly Cited

2008

Highly Cited

2008

Recently, an algebraic decoding algorithm suggested by Truong (2005) for some quadratic residue codes with irreducible generating… Expand

2008

2008

A new effective lookup table for decoding the binary systematic (41, 21, 9) quadratic residue (QR) code up to 4 errors is… Expand

2003

2003

self-dual doubly-even code into three cases. A previous search assuming one of the cases found only the Extended Quadratic… Expand

2002

2002

We investigate the weight structure and error-correcting performance of the ternary [13, 7, 5] quadratic-residue code. It is… Expand

Highly Cited

2001

Highly Cited

2001

The techniques needed to decode the (47,24,11) quadratic residue (QR) code differ from the schemes developed for cyclic codes. By… Expand

Highly Cited

1995

Highly Cited

1995

We construct new self-dual and isodual codes over the integers module 4. The binary images of these codes under the Gray map are… Expand

Highly Cited

1990

Highly Cited

1990

An algebraic decoding algorithm for the 1/2-rate (32, 16, 8) quadratic residue (QR) code is found. The key idea of this algorithm… Expand

Highly Cited

1972

Highly Cited

1972

In this paper we present the weight distribution of all 2^26 cosets of the (32,6) first-order Reed-Muller code. The code is… Expand