Orthogonal F-rectangles, orthogonal arrays, and codes
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Publication:1107535
DOI10.1016/0097-3165(86)90057-9zbMath0653.05014OpenAlexW1987104273MaRDI QIDQ1107535
John P. Mandeli, Walter T. Federer
Publication date: 1986
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://hdl.handle.net/1813/32925
Related Items (6)
Nonisomorphic complete sets of \(F\)-rectangles with prime power dimensions ⋮ Orthogonal arrays obtainable as solutions to linear equations over finite fields ⋮ QUANTUM DESIGNS: FOUNDATIONS OF A NONCOMMUTATIVE DESIGN THEORY ⋮ Polynomial representations of complete sets of frequency hyperrectangles with prime power dimensions ⋮ Orthogonal hypercubes and related designs ⋮ Pairwise orthogonal F-rectangle designs
Cites Work
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- Pairwise orthogonal F-rectangle designs
- Orthogonal arrays with variable numbers of symbols
- On the construction of orthogonal F-squares of order n from an orthogonal array (n,k,s,2) and an OL(s,t) set
- Further contributions to the theory of F-squares design
- On the existence and construction of a complete set of orthogonal F(4t; 2t, 2t)-squares design
- Embedding cyclic Latin squares of order \(2^ n\) in a complete set of orthogonal F-squares
- Nonisomorphic complete sets of orthogonal f-squares and hadamard matrices
- Orthogonal F-Rectangles for all Even
- Some Non-Orthogonal Partitions of $4 \times 4, 5 \times 5$ and $6 \times 6$ Latin Squares
- An application of group theory to the existence and nonexistence of orthogonal latin squares
- $F$-Square and Orthogonal $F$-Squares Design: A Generalization of Latin Square and Orthogonal Latin Squares Design
- Relationships between a Three-Way Classification Disproportionate Numbers Analysis of Variance and Several Two-Way Classification and Nested Analyses
- Rook domains, Latin squares, affine planes, and error-distributing codes
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