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A Generalization of Sum Composition: Self Orthogonal Latin Square Design with Sub Self Orthogonal Latin Square Designs.

机译：和组合的推广：具有次自正交拉丁方设计的自正交拉丁方设计。

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作者
Hedayat, A.;
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年度 1975
页码 1-11
总页数 11
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Combinatorial analysis; Matrices(Mathematics); Theorems; Orthogonality; Reprints; Latin squares;

机译：组合分析;矩阵（数学）;定理;正交性;重印;拉丁方;
入库时间 2022-08-29 11:39:10

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1. Using Ring Theory to Construct Complete Sets of Sum of Squares Orthogonal F-squares and Latin Squares [J] . Walter T. Federer, Hosh Pesotan, B. Leo Raktoe Journal of the Indian Society of Agricultural Statistics . 2008,第2期

机译：用环论构造平方和的完整集合正交F平方和拉丁平方
2. Embedding partial Latin squares in Latin squares with many mutually orthogonal mates [J] . Discrete mathematics . 2020,第6期

机译：用许多相互正交的伴侣嵌入拉丁方块的部分拉丁平方
3. On describing the incidence matrix of a finite projective plane via orthogonal latin squares and via a digraph complete set of latin squares [J] . Claude Levesque The Journal of Combinatorial Mathematics and Combinatorial Computing . 2008,第65期

机译：通过正交的拉丁方和有向图的拉丁方的完整集描述有限投影平面的入射矩阵
4. PROJECTIVE PLANES AND COMPLETE SETS OF ORTHOGONAL, SELF-ORTHOGONAL LATIN SQUARES [C] . George P. Graham, Charles E. Roberts Southeastern International Conference on Combinatorics, Graph Theory and Computing . 2007

机译：投影飞机和完整的正交，自我正交拉丁方块
5. Orthogonal sets of latin squares and class-r hypercubes generated by finite algebraic systems. [D] . Droz, Daniel R. 2016

机译：由有限代数系统生成的拉丁方和r类超立方体的正交集。
6. Enhanced Sampling of the Molecular Potential Energy Surface Using Mutually Orthogonal Latin Squares: Application to Peptide Structures [O] . K. Vengadesan, N. Gautham 2003

机译：使用相互正交的拉丁方增强分子势能表面的采样：应用于肽结构。
7. A generalization of sum composition: Self orthogonal Latin square design with sub self orthogonal Latin square designs [O] . Hedayat A 1978

机译：总和构成的一般化：自正交拉丁方形设计与子自正交拉丁方形设计
8. On the Theory and Application of Sum Composition of Latin Squares and Orthogonal Latin Squares. [R] . Hedayat, A., Seiden, E. 1972

机译：拉丁方与正交拉丁方和的构成理论及应用。

A Generalization of Sum Composition: Self Orthogonal Latin Square Design with Sub Self Orthogonal Latin Square Designs.

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