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Even code

Known as: Doubly even code, Doubly-even code, Even 
A binary code is called an even code if the Hamming weight of each of its codewords is even. An even code should have a generator polynomial that… 
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Related topics

Related topics

6 relations
Binary Golay codeDual codeHamming codeHamming weight

Broader (1)

Coding theory

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Compiler optimizations for code density of variable length instructions
Variable length encoding can considerably decrease code size in VLIW processors by decreasing the amount of bits wasted on… 
2010
2010
Product Line Engineering in Enterprise Applications
Software product line engineering (SPLE) has been gotten considerable adoption in software intensive domains. Enterprise… 
2009
2009
End-to-End algebraic network coding for wireless TCP/IP networks
The Transmission Control Protocol (TCP) was designed to provide reliable transport services in wired networks. In such networks… 
2005
2005
Near-Extremal Formally Self-Dual Even Codes of Lengths 24 and 32
The weight enumerator of a formally self-dual even code is obtained by the Gleason theorem. Recently, Kim and Pless gave some… 
Highly Cited
2003
Highly Cited
2003
The extended quadratic residue code is the only (48, 24, 12) self-dual doubly-even code
An extremal self-dual doubly-even binary (n,k,d) code has a minimum weight d=4/spl lfloor/n/24/spl rfloor/+4. Of such codes with… 
2003
2003
The Extended Quadratic Residue Code Is the Only Self-Dual Doubly-Even Code
self-dual doubly-even code into three cases. A previous search assuming one of the cases found only the Extended Quadratic… 
2001
2001
Classification of Formally Self-Dual Even Codes of Lengths up to 16
In this note, we give the complete classification of binary formally self-dual even codes of lengths 10, 12, 14 and 16. There are… 
2000
2000
Extremal self-dual codes with the smallest covering radius
1996
1996
Existence of New Extremal Doubly-Even Codes and Extremal Singly-Even Codes
  • M. Harada
  • Des. Codes Cryptogr.
  • 1996
  • Corpus ID: 35876018
Recently the author and Kimura have considered a construction of doubly-even codes from a given doubly-even code. In this note… 
1982
1982
17 Does Not Divide the Order of the Group of a (72, 36, 16) Doubly Even Code
It is an interesting open question whether an extremal (72, 36, 16) doubly even code C exists. In [3] the odd prime numbers which… 
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