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Designs with Blocks of Size Two and Applications to Microarray Experiments

机译:具有二级块的设计及其在微阵列实验中的应用

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摘要

Designs with blocks of size two have numerous applications. Inudexperimental situations where observation loss is common, it is im-udportant for a design to be robust against breakdown. For designsudwith one treatment factor and a single blocking factor, with blocksudof size two, conditions for connectivity and robustness are obtainedudusing combinatorial arguments and results from graph theory. Lowerudbounds are given for the breakdown number in terms of design pa-udrameters. For designs with equal or near equal treatment replication,udthe concepts of treatment and block partitions, and of linking blocks,udare used to obtain information on the number of blocks required toudguarantee various levels of robustness. The results provide guidanceudfor construction of designs with good robustness properties.udRobustness conditions are also established for row column designsudin which one of the blocking factors involves blocks of size two. Suchuddesigns are particularly relevant for microarray experiments, whereudthe high risk of observation loss makes robustness important. Dis-udconnectivity in row column designs can be classified as three types.udTechniques are given to assess design robustness according to eachudtype, leading to lower bounds for the breakdown number. Guidanceudis given for robust design construction.udCyclic designs and interwoven loop designs are shown to have goodudrobustness properties.
机译:大小为2的块的设计具有许多应用。在观察损耗很普遍的实验环境中,设计对故障的抵抗力至关重要。对于具有一个处理因子和一个阻塞因子的设计具有两个块 udof大小的单个阻塞因子,使用组合参数和图论的结果获得连通性和鲁棒性的条件。细分数以设计参数为准,下限为 udb。对于具有相等或几乎相等的处理复制的设计,请使用处理和块分区以及链接块的概念,以获取有关对各种鲁棒性要求的块数的信息。结果为具有良好鲁棒性的设计构建提供了指导。 ud还为行列设计建立了稳健性条件 udin,其中阻塞因素之一涉及大小为2的块。这样的设计对于微阵列实验尤其重要,因为观察损失的高风险使鲁棒性变得重要。行列设计中的不连通性可以分为三种类型。ud提供了根据每种udtype评估设计鲁棒性的技术,从而导致了细分数的下界。为稳健的设计构造提供了指导。 ud显示循环设计和交织环设计具有良好的 strong “耐杂性”。

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    Godolphin Janet;

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