An exponential number of generalized Kerdock codes-Reference-Cited by-同舟云学术

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An exponential number of generalized Kerdock codes

Published:1982-04 Issue:1-2 Volume:53 Page:74-80
ISSN:0019-9958
Container-title:Information and Control
language:en
Short-container-title:Information and Control

Author:

Kantor William M.

Publisher

Elsevier BV

Subject

General Engineering

Reference9 articles.

1. Baker, R. D., and Wilson, R. M., unpublished.

2. Quadratic forms over GF(2);Cameron,1973

3. Partitions and their stabilizers for line complexes and quadrics;Dye;Ann. Mat. Pura Appl.,1977

4. Spreads, translation planes and Kerdock sets, I;Kantor;SIAM J. Disc. Alg. Methods,1982

5. Spreads, translation planes and Kerdock sets, II;Kantor;SIAM J. Disc. Alg. Methods,1982

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1. On components of the Kerdock codes and the dual of the BCH code C1,3;Discrete Mathematics;2020-02

2. Reed–Muller and Kerdock Codes;A Course in Algebraic Error-Correcting Codes;2020

3. Algebraic structure of cyclic and negacyclic codes over a finite chain ring alphabet and applications;Vinh University Journal of Science;2019-08-15

4. Enumeration of Kerdock codes of length 64;Designs, Codes and Cryptography;2015-03-11

5. Equivalence Classes and Structures of Constacyclic Codes Over Finite Fields;Algebra for Secure and Reliable Communication Modeling;2015

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