圆形弱平衡交叉设计在两个和三个不同大小的时期

IF 1.2 4区 综合性期刊 Q3 MULTIDISCIPLINARY SCIENCES
Muhammad Riaz , Abid Khan , M.H. Tahir , Farrukh Jamal , H.M. Kashif Rasheed , Berihan R. Elemary
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引用次数: 0

摘要

交叉设计(CODs)在科学探究的许多分支中都有应用。使用cod可导致结转效应,这是估计治疗效果偏差的主要来源。为了减少偏置,最小平衡、最小部分平衡和最小弱平衡cod是首选。在文献中,最小弱平衡cod被报道为不等周期大小,当第一个周期大于第二个周期,等等。本文利用循环移位的方法,构造了二周期和三周期不等且第一周期小于第二周期的极小部分平衡和极小弱平衡cod,以此为例。所提出的设计既能有效地控制遗留效应,又能独立地估计遗留效应和直接效应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Circular weakly balanced cross-over designs in periods of two and three different sizes
Cross-over designs (CODs) have applications in many branches of scientific inquiry. The use of CODs can lead to carryover effects, which are the main source of bias in the estimation of treatment effects. In order to reduce bias, minimal balanced, minimal partially balanced, and minimal weakly balanced CODs are preferred. In the literature, minimal weakly balanced CODs are reported for unequal period sizes when the first period is greater than the second period and so forth. In this article, the method of cyclic shifts is used to construct minimal partially balanced and minimal weakly balanced CODs for unequal period sizes of two and three, where the first period is less than the second period and so forth. All the proposed designs are efficient to control the carryover effects as well as to estimate the carryover effects and direct effects independently.
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来源期刊
Kuwait Journal of Science
Kuwait Journal of Science MULTIDISCIPLINARY SCIENCES-
CiteScore
1.60
自引率
28.60%
发文量
132
期刊介绍: Kuwait Journal of Science (KJS) is indexed and abstracted by major publishing houses such as Chemical Abstract, Science Citation Index, Current contents, Mathematics Abstract, Micribiological Abstracts etc. KJS publishes peer-review articles in various fields of Science including Mathematics, Computer Science, Physics, Statistics, Biology, Chemistry and Earth & Environmental Sciences. In addition, it also aims to bring the results of scientific research carried out under a variety of intellectual traditions and organizations to the attention of specialized scholarly readership. As such, the publisher expects the submission of original manuscripts which contain analysis and solutions about important theoretical, empirical and normative issues.
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