NEW 3-DESIGNS OVER THE BINARY FIELD
Yıl 2013,
Cilt: 6 Sayı: 2, 79 - 87, 30.10.2013
Michael Braun
Öz
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)
Kaynakça
- [1] Braun, M., Designs over Finite Fields. Bayreuther Mathematische Schriften, 74(2005), 58–68.
- [2] Braun, M., Kerber, A. and Laue,R., Systematic Construction of q-Analogs of Designs. Designs,
Codes and Cryptography, 34(2005), no.1, 55–70.
- [3] Itoh, T., A New Family of 2-Designs over GF (q) Admitting SLm(ql). Geometriae Dedicata,
69(1998), 261–286.
- [4] Kramer, E. and Mesner, D., t-Designs on Hypergraphs. Discrete Mathematics, 15(1976), no:3,
263–296.
- [5] Lenstra,A.K., Lenstra, H.W. and Lovász, L., Factoring Polynomials with Rational Coeffi-
cients. Mathematische Annalen, 261(1982), no.4, 515–534.
- [6] Miyakawa, M., Munemasa, A. and Yoshiara, S., On a Class of Small 2-Designs over GF (q).
Journal of Combinatorial Designs, 3(1995), 61–77.
- [7] Ray-Chaudhuri, D.K. and Schram, E.J., Designs on Vectorspaces Constructed Using Qua-
dratic Forms. Geometriae Dedicata, 42(1992), 1–42.
- [8] Suzuki, H., 2-Designs over GF (2m). Graphs and Combinatorics, 6(1990), 293–296.
- [9] Suzuki, H., 2-Designs over GF (q). Graphs and Combinatorics, 8(1992), 381–389.
- [10] Thomas, S., Designs over Finite Fields. Geometriae Dedicata, 24(1987), 237–242.
- [11] Thomas, S., Designs and Partial Geometries over Finite Fields. Geometriae Dedicata,
63(1996), 247–253.
Yıl 2013,
Cilt: 6 Sayı: 2, 79 - 87, 30.10.2013
Michael Braun
Kaynakça
- [1] Braun, M., Designs over Finite Fields. Bayreuther Mathematische Schriften, 74(2005), 58–68.
- [2] Braun, M., Kerber, A. and Laue,R., Systematic Construction of q-Analogs of Designs. Designs,
Codes and Cryptography, 34(2005), no.1, 55–70.
- [3] Itoh, T., A New Family of 2-Designs over GF (q) Admitting SLm(ql). Geometriae Dedicata,
69(1998), 261–286.
- [4] Kramer, E. and Mesner, D., t-Designs on Hypergraphs. Discrete Mathematics, 15(1976), no:3,
263–296.
- [5] Lenstra,A.K., Lenstra, H.W. and Lovász, L., Factoring Polynomials with Rational Coeffi-
cients. Mathematische Annalen, 261(1982), no.4, 515–534.
- [6] Miyakawa, M., Munemasa, A. and Yoshiara, S., On a Class of Small 2-Designs over GF (q).
Journal of Combinatorial Designs, 3(1995), 61–77.
- [7] Ray-Chaudhuri, D.K. and Schram, E.J., Designs on Vectorspaces Constructed Using Qua-
dratic Forms. Geometriae Dedicata, 42(1992), 1–42.
- [8] Suzuki, H., 2-Designs over GF (2m). Graphs and Combinatorics, 6(1990), 293–296.
- [9] Suzuki, H., 2-Designs over GF (q). Graphs and Combinatorics, 8(1992), 381–389.
- [10] Thomas, S., Designs over Finite Fields. Geometriae Dedicata, 24(1987), 237–242.
- [11] Thomas, S., Designs and Partial Geometries over Finite Fields. Geometriae Dedicata,
63(1996), 247–253.
Toplam 11 adet kaynakça vardır.