The geometric approach to the existence of some quaternary Griesmer codes

Author:

Rousseva AssiaORCID,Landjev Ivan

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Reference30 articles.

1. Ball S., Hill R., Landjev I., Ward H.N.: On $$(q^2+q+2, q+2)$$-arcs in the projective plane $$PG(2, q)$$. Des. Codes and Cryptogr. 24, 205–224 (2001).

2. Belov B.I., Logachev V.N., Sandimirov V.P.: Construction of a class of linear binary codes achieving the Varshamov-Griesmer bound. Probl. Inf. Transm. 10(3), 211–217 (1974).

3. Beutelspacher A.: Blocking sets and partial spreads in finite projective spaces. Geom. Dedicata 9, 130–157 (1980).

4. Brouwer A.: Bounds on the minimum distance of linear codes. In: Pless V., Cary Huffman W. (eds.) Handbook of Coding Theory, pp. 295–461. Elsevier, Amsterdam (1998).

5. Dodunekov S.: Optimal Codes, DSc Thesis, Institute of Mathematics, Sofia, (1985).

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