Special issue: 2nd Shanghai conference on designs, codes and finite geometries. Shanghai Jiao Tong Univ., Shanghai, China, May 14--18, 1996
From MaRDI portal
Publication:5934165
DOI10.1016/S0378-3758(00)00245-7zbMath0974.00049MaRDI QIDQ5934165
No author found.
Publication date: 6 December 2001
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
Proceedings, conferences, collections, etc. pertaining to statistics (62-06) Proceedings of conferences of miscellaneous specific interest (00B25) Proceedings, conferences, collections, etc. pertaining to combinatorics (05-06) Proceedings, conferences, collections, etc. pertaining to information and communication theory (94-06)
Cites Work
- On sets of three mols with holes
- Generalized complete mappings, neofields, sequenceable groups and block designs. II
- Existence of three HMOLS of types \(h^ n\) and \(2^ n3^ 1\)
- Resolvable perfect cyclic designs
- More mutually orthogonal latin squares
- Existence of perfect Mendelsohn designs with \(k=5\) and \(\lambda{}>1\)
- Constructions of perfect Mendelsohn designs
- Balanced incomplete block designs and related designs
- Perfect cyclic designs
- Quintessential pairwise balanced designs
- Packings and coverings of the complete directed multigraph with 3- and 4-circuits
- Some direct constructions for incomplete transversal designs
- Perfect Mendelsohn packing designs with block size five
- Direct constructions for certain types of HMOLS
- The existence of perfect Mendelsohn designs with block size 7
- On the existence of (v,7,1)-perfect Mendelsohn designs
- On the existence of perfect Mendelsohn designs with \(k=7\) and \(\lambda{}\) even
- Some Results on the Existence of Squares
- Direct Constructions for Perfect 3-Cyclic Designs
- Existence of HPMDs with block size five
- Direct construction methods for incomplete perfect Mendelsohn designs with block size four
- Perfect Mendelsohn designs with equal-sized holes and block size four
- Holey Steiner pentagon systems
- Incomplete perfect mendelsohn designs with block size 4 and one hole of size 7
- Incomplete perfect mendelsohn designs with block size 4 and holes of size 2 and 3
- Perfect Mendelsohn designs with block size six
- Perfect Mendelsohn designs with block size six
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