Characterization of {(q + 1) + 2, 1;t, q}-min · hypers and {2(q + 1) + 2, 2; 2,q}-min · hypers in a Finite projective geometry-Reference-Cited by-同舟云学术

Characterization of {(q + 1) + 2, 1;t, q}-min · hypers and {2(q + 1) + 2, 2; 2,q}-min · hypers in a Finite projective geometry

Published:1989-12 Issue:1 Volume:5 Page:63-81
ISSN:0911-0119
Container-title:Graphs and Combinatorics
language:en
Short-container-title:Graphs and Combinatorics

Author:

Hamada Noboru

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Link

http://link.springer.com/content/pdf/10.1007/BF01788659.pdf

Reference18 articles.

1. Bose, R.C.: On some connections between the design of experiments and information theory. Bull. Int. Stat. Inst.38, 257–271 (1961)

2. Carmichael, R.D.: Introduction to the Theory of Groups of Finite Order. New York: Dover Publications 1956

3. Griesmer, J.H.: A bound for error-correcting codes. IBM J. Res. Dev.4, 532–542 (1960)

4. Hamada, N.: Characterization resp. nonexistence of certainq-ary linear codes attaining the Griesmer bound. Bull. Osaka Women's Univ.22, 1–47 (1985)

5. Hamada, N.: Characterization of {2(q + 1), 2;t, q}-min · hypers and {2(q + 1) + 1, 2;t, q}-min · hypers in a finite projective geometry. Bull. Osaka Women's Univ.26 (to appear)

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1. The uniqueness of [87,5,57; 3]-codes and the nonexistence of [258,6,171; 3]-codes;Journal of Statistical Planning and Inference;1996-12

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4. A characterization of some [n,k,d;q]-codes meeting the Griesmer bound using a minihyper in a finite projective geometry;Discrete Mathematics;1993-06

5. Characterization of {2(q+1)+2,2;t,q}-minihypers in PG(t,q) (t⩾3,qϵ{3,4});Discrete Mathematics;1993-05