GUAVA

GUAVA is a GAP package for computing with codes. GUAVA can construct unrestricted (non-linear), linear and cyclic codes; transform one code into another (for example by puncturing); construct a new code from two other codes (using direct sums for example); perform decoding/error-correction; and can calculate important data of codes (such as the minumim distance or covering radius) quickly. Limited ability to compute algebraic geometric codes. Computer algebra system (CAS).


References in zbMATH (referenced in 15 articles )

Showing results 1 to 15 of 15.
Sorted by year (citations)

  1. Krčadinac, Vedran; Vlahović, Renata: New quasi-symmetric designs by the Kramer-Mesner method (2016)
  2. Benini, Anna; Frigeri, Achille; Morini, Fiorenza: Codes and combinatorial structures from circular planar nearrings (2011)
  3. Joyner, David; Kim, Jon-Lark: Selected unsolved problems in coding theory. (2011)
  4. Ozeki, Michio; Waki, Katsushi: Complete coset weight distributions of second order Reed-Muller code of length 64 (2011)
  5. Bulygin, Stanislav; Pellikaan, Ruud: Bounded distance decoding of linear error-correcting codes with Gröbner bases (2009)
  6. Cross, Andrew W.; DiVincenzo, David P.; Terhal, Barbara M.: A comparative code study for quantum fault tolerance (2009)
  7. Huffman, W.Cary: Self-dual codes over $\Bbb F_2 +u\Bbb F_2$ with an automorphism of odd order (2009)
  8. Bouyukliev, Iliya; Bakoev, Valentin: A method for efficiently computing the number of codewords of fixed weights in linear codes (2008)
  9. Crnković, Dean; Mikulić, Vedrana: Self-orthogonal doubly-even codes from Hadamard matrices of order 48 (2008)
  10. Joyner, David; Miller, Robert: SAGE and coding theory (abstract only) (2008) ioport
  11. Verrill, Helena; Joyner, David: Computing with toric varieties (2007)
  12. Joyner, David; Ksir, A.: Automorphism groups of some AG codes. (2006)
  13. Joyner, David: Conjectural permutation decoding of some AG codes (2005)
  14. Joyner, David: GUAVA: an error-correcting codes package (2005)
  15. Joyner, David: Toric codes over finite fields (2004)