The family of t-designs. II
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Publication:1838009
DOI10.1016/0378-3758(83)90019-8zbMath0508.62068OpenAlexW4238561196MaRDI QIDQ1838009
Sanpei Kageyama, A. S. Hedayat
Publication date: 1983
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0378-3758(83)90019-8
Optimal statistical designs (62K05) Combinatorial aspects of block designs (05B05) Statistical block designs (62K10) Combinatorial aspects of difference sets (number-theoretic, group-theoretic, etc.) (05B10)
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On the structure of (v,k,t) trades ⋮ A survey of some problems in combinatorial designs - a matrix approach ⋮ Universal optimality of ue 3-designs for a competing effects model ⋮ Quasi-symmetric 2,3,4-designs ⋮ An \(S_ 3(3,5,21)\) using graphs ⋮ Partially balanced t-designs ⋮ Unnamed Item ⋮ Dualizing with respect to s-tuples ⋮ The family of block designs with some combinatorial properties ⋮ Robustness of some balanced block designs ⋮ Characterization of singular balanced fractional smfactorial designs derivable from balanced arrays with maximum number of constraints ⋮ On mu-resolvable BIB designs
Cites Work
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- A construction of disjoint Steiner triple systems
- Ovals in projective designs
- The (16,6,2) designs
- The trade-off method in the construction of BIB designs with variable support sizes
- 2-designs having an intersection number \(k-n\)
- On projective and affine hyperplanes
- The family of t-designs. Part I
- A note on the construction of certain BIB designs
- On the mutual embeddability of (2k, k, k-1) and (2k - 1,k,k) quasi- residual designs
- An algebraic study of BIB designs: a complete solution for v=6 and k=3
- t-designs from the large Mathieu groups
- The nonexistence of a certain Steiner system S(3,12,112)
- An existence theory for pairwise balanced designs. III: Proof of the existence conjectures
- A theorem on the maximum number of disjoint Steiner triple systems
- On the BIB design having the minimum p-rank
- Non-existence d'un 3-design de paramètres \(\lambda=2\), \(k=5\) et \(v=11\)
- Two remarks on Steiner systems
- Resolvability of block designs
- On t-designs
- On some \(t\)-\((2k,k,\lambda)\) designs
- Ranks of incidence matrices of Steiner triple systems
- The four biplanes with k=9
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- A note on partial parallel classes in Steiner systems
- The four known biplanes with k=11
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- Intersections among Steiner systems
- Some mutually disjoint Steiner systems
- On the maximum number of disjoint triple systems
- Non-existence of Steiner systems of type S(d-1, d, 2d)
- An extension of a theorem of the Bruijn and Erdős on combinatorial designs
- On the construction of certain Hadamard designs
- Block intersections in quasiresidual designs
- On collineation groups of symmetric block designs
- Symmetric designs and related configurations
- An infinite class of 5-designs
- Biplanes
- On \(\mu\)-resolvable and affine \(\mu\)-resolvable balanced incomplete block designs
- Nonisomorphic Steiner triple systems
- On the maximum number of disjoint Steiner triple systems
- Strongly regular graphs, partial geometries and partially balanced designs
- Balanced Incomplete Block Designs and Tactical Configurations
- Uniqueness of the Projective Plane of Order Eight
- A Table of Difference Sets Generating Balanced Incomplete Block Designs
- Intersection Properties of Steiner Systems
- Extremal Results and Configuration Theorems for Steiner Systems
- An Updated Bibliography and Survey of Steiner Systems
- A Survey of Derived Triple Systems
- Construction of Large Sets of Almost Disjoint Steiner Triple Systems
- Some New 5-Designs
- A new construction of the block systems B(4,1,25) and B(4,1, 28)
- ON TIGHT DESIGNS
- On the construction of non-isomorphic Steiner quadruple systems
- Some new constructions of 4-tuple systems
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- Square λ-Linked Designs
- Strongly Regular Graphs Derived from Combinatorial Designs
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- The Non-Existence of Certain Affine Resolvable Balanced Incomplete Block Designs
- The Impossibility of Fano's Configuration in a Projective Plane with Eight Points Per Line
- An Embedding Theorem for Balanced Incomplete Block Designs
- Correction to "Uniqueness of the Projective Plane with 57 Points"
- Hadamard matrices and their applications
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