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Orthogonal Arrays and Row-Column and Block Designs for CDC Systems CDC系统的正交阵列和行-列-块设计
Pub Date : 2018-09-20 DOI: 10.32474/CTBB.2018.01.000103
M. Sharma, Mekonnen Tadesse
Orthogonal arrays of strength d were introduced and applied in the construction of confounded symmetrical and asymmetrical factorial designs, multifactorial designs (fractional replication) and so on Rao [1-4] Orthogonal arrays of strength 2 were found useful in the construction of other combinatorial arrangements. Bose, Shrikhande and Parker [5] used it in the disproof of Euler’s conjecture. Ray-Chaudhari and Wilson [6-7] used orthogonal arrays of strength 2 to generate resolvable balanced incomplete block designs. Rao [8] gave method of construction of semi-balanced array of strength 2. These arrays have been used in the construction of resolvable balanced incomplete block design. A complete diallel crossing system is one in which a set of p inbred lines, where p is a prime or power of a prime, is chosen and crosses are made among these lines. This procedure gives rise to a maximum of v =p2 combination. Griffing [9] gave four experimental methods:
强度为d的正交阵列被引入并应用于构建混合对称和不对称的因子设计、多因子设计(分数复制)等。Rao[1-4]发现强度为2的正交阵列可用于构建其他组合排列。Bose、Shrikhande和Parker[5]用它来反驳欧拉猜想。Ray-Chaudhari和Wilson[6-7]使用强度为2的正交阵列生成可解析的平衡不完全块设计。Rao[8]给出了强度为2的半平衡阵的构造方法。这些阵列已用于可解析平衡不完全块设计的构建。一个完整的双列杂交系统是一组p个自交系,其中p是素数或素数的幂,并在这些系之间进行杂交。这个过程产生了v =p2组合的最大值。Griffing[9]给出了四种实验方法:
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引用次数: 0
Model Selection in Regression: Application to Tumours in Childhood 回归中的模型选择:在儿童肿瘤中的应用
Pub Date : 2018-09-10 DOI: 10.32474/CTBB.2018.01.000101
Annah Managa
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引用次数: 1
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Current Trends on Biostatistics and Biometrics
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