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Rank-metric codes and their duality theory

  • Published:2015-04-28 Issue:1 Volume:80 Page:197-216
  • ISSN:0925-1022
  • Container-title:Designs, Codes and Cryptography
  • language:en
  • Short-container-title:Des. Codes Cryptogr.

Author:

Ravagnani Alberto

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Reference24 articles.

1. Bender E.A.: On Buckhiesters enumeration of $$n\times n$$ n × n matrices. J. Comb. Theory Ser. A 17, 273–274 (1974).

2. Buckhiester P.G.: The number of $$n \times n$$ n × n matrices of rank $$r$$ r and trace $$\alpha $$ α over a finite field. Duke Math. J. 39, 695–699 (1972).

3. Camion P.: Codes and association schemes. In: Pless V.S., Huffman W.C. (eds.) Handbook of Coding Theory, pp. 1441–1566. Elsevier, New York (1998).

4. Delsarte P.: An algebraic approach to the association schemes of coding theory. Philips Res. Rep. 10 (1973).

5. Delsarte P.: Association schemes and $$t$$ t -designs in regular semilattices. J. Comb. Theory Ser. A 20, 230–243 (1976).

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