论文信息 - On quasi-symmetric 2-(28,12,11) and 2-(36,16,12) designs - 字舞流文

On quasi-symmetric 2-(28,12,11) and 2-(36,16,12) designs

New quasi-symmetric 2-(28,12,11) and 2-(36,16,12) designs are constructed by embedding known designs into symmetric designs.

Vladimir D. Tonchev | Clement W. H. Lam | Larry H. Thiel | L. Thiel | C. Lam | V. Tonchev

[1] Vladimir D. Tonchev,et al. Exponential number of quasi-symmetric SDP designs and codes meeting the Grey-Rankin bound , 1991, Des. Codes Cryptogr..

[2] V. Tonchev. Quasi-symmetric designs, codes, quadrics, and hyperplane sections , 1993 .

[3] William M. Kantor,et al. Symplectic groups, symmetric designs, and line ovals , 1975 .

[4] Vladimir D. Tonchev. Embedding of the Witt-Mathieu system S(3, 6, 22) in a symmetric 2-(78, 22, 6) design , 1987 .

[5] F. MacWilliams,et al. The Theory of Error-Correcting Codes , 1977 .

[6] Hanfried Lenz,et al. Design theory , 1985 .

[7] Vladimir D. Tonchev,et al. Designs with the Symmetric Difference Property on 64 Points and Their Groups , 1994, J. Comb. Theory A.

[8] M. Shrikhande,et al. Quasi Symmetric Designs (London M , 1991 .

[9] M. Shrikhande,et al. Quasi-Symmetric Designs , 1991 .

[10] Vladimir D. Tonchev,et al. On Symmetric and Quasi-Symmetric Designs with the Symmetric Difference Property and Their Codes , 1992, J. Comb. Theory A.