16 citations to 10.1016/0012-365X(88)90102-1 (Crossref Cited-By Service)
  1. Noboru Hamada, Tor Helleseth, “A characterization of some {v2+2v3, v1+2v2;k−1,3}-minihypers and some (vk−30,k,3k−1−21;3)-codes meeting the Griesmer bound”, Journal of Statistical Planning and Inference, 34, no. 3, 1993, 387  crossref
  2. Heeralal Janwa, “Some Optimal Codes from Algebraic Geometry and Their Covering Radii”, European Journal of Combinatorics, 11, no. 3, 1990, 249  crossref
  3. Noboru Hamada, Tor Helleseth, “A characterization of some {2υα+1+υγ+1, 2υα+υγ; k−1, 3}- minihypers and some (n,k, 3k−1 − 2 · 3α − 3γ; 3)-codes (k⩾3, 0⩽α<γ<k−1) meeting the Griesmer bound”, Discrete Mathematics, 104, no. 1, 1992, 67  crossref
  4. Noboru Hamada, Michel Deza, “A characterization of {νμ + 1 + ε, νμ; t, q}-min.hypers and its applications to error-correcting codes and factorial designs”, Journal of Statistical Planning and Inference, 22, no. 3, 1989, 323  crossref
  5. Noboru Hamada, Tor Helleseth, 1518, Coding Theory and Algebraic Geometry, 1992, 43  crossref
  6. Noboru Hamada, Tor Helleseth, Øyvind Ytrehus, “Characterization of {2(q+1)+2,2;t,q}-minihypers in PG(t,q) (t⩾3,qϵ{3,4})”, Discrete Mathematics, 115, no. 1-3, 1993, 175  crossref
  7. Noboru Hamada, “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”, Graphs and Combinatorics, 5, no. 1, 1989, 63  crossref
  8. Noboru Hamada, Michel Deza, “A characterization of {2vα+1 + 2vβ+1, 2vα + 2vβ; t, q}- minihypers in PG(t, q) (t ⩾ 2, q ⩾ 5 and 0 ⩽ α < β < t) and its applications to error-correcting codes”, Discrete Mathematics, 93, no. 1, 1991, 19  crossref
  9. M.C. Bhandari, M.S. Garg, “Optimum codes of dimension 3 and 4 over GF(4)”, IEEE Trans. Inform. Theory, 38, no. 5, 1992, 1564  crossref
  10. Noboru Hamada, Tor Helleseth, “A characterization of some {3v2 + v3, 3v1 + v2; 3, 3}-minihypers and some [15, 4, 9; 3]-codes with B2 = 0”, Journal of Statistical Planning and Inference, 56, no. 1, 1996, 129  crossref
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