Discrete Mathematics, Volume 77
Volume 77, Numbers 1-3, September - October 1989
Alan Hartman: Combinatorial designs - a tribute to Haim Hanani. 1-4- Lynn Margaret Batten: Minimally projectively embeddable Steiner systems. 21-27
- Frank E. Bennett: The spectra of a variety of quasigroups and related combinatorial designs. 29-50
- Elizabeth J. Billington: New cyclic (61, 244, 40, 10, 6) BIBDs. 51-53
- Andries E. Brouwer: A unital in the hughes plane of order nine. 55-56
- Marialuisa J. de Resmini: On complete arcs in Steiner systems S(2, 3, v) and S(2, 4, v). 65-73
- Noboru Hamada, Michel Deza: A survey of recent works with respect to a characterization of an (n, k, d; q)-code meeting the Griesmer bound using a min·hyper in a finite projective geometry. 75-87
- Haim Hanani: BIBD's with block-size seven. 89-96
- Dieter Jungnickel: Some self-blocking block designs. 123-135
- Earl S. Kramer, Spyros S. Magliveras, Rudolf Mathon: The Steiner systems S(2, 4, 25) with nontrivial automorphism group. 137-157
- Charles C. Lindner, Christopher A. Rodger, Douglas R. Stinson: Nesting of cycle systems of odd length. 191-203
- Ronald C. Mullin: Finite bases for some PBD-closed sets. 217-236
- A. J. Petrenjuk: On the constructive enumeration of packings and coverings of index one. 237-254
- Kevin T. Phelps, Douglas R. Stinson, Scott A. Vanstone: The existence of simple S3(3, 4, v). 255-258
- Shmuel Schreiber: Cyclical Steiner triple systems orthogonal to their opposites. 281-284
- Shmuel Schreiber: Symmetric quasigroups of odd order. 285-297
- Helmut Siemon: Infinite families of strictly cyclic Steiner quadruple systems. 307-316
- R. G. Stanton: Minimal pairwise balanced designs. 317-321
- Deborah J. Street: Combinatorial problems in repeated measurements designs. 323-343
- Luc Teirlinck: Locally trivial t-designs and t-designs without repeated blocks. 345-356
- G. H. John van Rees: A new family of BIBDs and non-embeddable (16, 24, 9, 6, 3)-designs. 357-365
- H. Zeitler: Modifications of the "central-method" to construct Steiner triple systems. 367-384
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