Skip to search formSkip to main contentSkip to account menu

Lee distance

In coding theory, the Lee distance is a distance between two strings and of equal length n over the q-ary alphabet {0, 1, …, q − 1} of size q ≥ 2.It… 
Wikipedia (opens in a new tab)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
In this paper, new few weights linear codes over the local ring $R=\mathbb{F}_p+u\mathbb{F}_p+v\mathbb{F}_p+uv\mathbb{F}_p,$ with… 
2016
2016
Golomb and Welch conjectured in 1970 that there only exist perfect Lee codes for radius $t=1$ or dimension $n=1, 2$. It is… 
2008
2008
The class of the quadratic residue codes (QR-codes) over the ring Zopf4 contains very good Zopf4-linear codes. It is well known… 
2007
2007
Cayley graphs over quotients of the quaternion integers are going to be used to define a new metric over four dimensional… 
2006
2006
A code D over Z2n is called a quasi-perfect Lee distance-(2t + 1) code if dL(V,W) ≥ 2t + 1 for every two code words V,W in D, and… 
2003
2003
A construction of perfect/quasiperfect Lee distance codes in Z/sub K//sup 2/ is introduced. For this class of codes, a constant… 
2001
2001
  • E. Byrne
  • 2001
  • Corpus ID: 15578539
Highly Cited
1998
Highly Cited
1998
OFDM, power, Reed-Muller code, decoding, algorithms, error correction Recently a class of generalised Reed-Muller codes has been… 
1995
1995
Sequential decoding of the channel code in a trellis-coded modulation system with trellis shaping can be used to reduce the…