Some analysis strategies for three-period changeover designs with two treatments
Alternative analysis strategies for the three-period crossover design with two treatments are discussed in this paper. One analysis strategy involves a parametric model that incorporates the effects of interest. To implement this method, one usually assumes that the covariance structure for the data...
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Published in | Statistics in medicine Vol. 7; no. 4; p. 471 |
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Main Authors | , , |
Format | Journal Article |
Language | English |
Published |
England
01.04.1988
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Abstract | Alternative analysis strategies for the three-period crossover design with two treatments are discussed in this paper. One analysis strategy involves a parametric model that incorporates the effects of interest. To implement this method, one usually assumes that the covariance structure for the data has the sphericity, or circularity, property. Alternative approaches that do not require this assumption are described. They are based on the parametric and non-parametric analysis of appropriate within-subject linear functions of the data. The advantage of these methods is that one only needs the assumption that the resulting linear functions for the respective subjects are independent and have a common distribution. The parametric approach also requires normality of the resulting within-subject linear functions for small sample situations. An extension of the non-parametric method is considered for cases in which the treatment sequences are randomly assigned within strata. The various methods are illustrated for a three-period crossover design involving two strata with randomly assigned treatment sequences of the form A:B:A and B:A:B. |
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AbstractList | Alternative analysis strategies for the three-period crossover design with two treatments are discussed in this paper. One analysis strategy involves a parametric model that incorporates the effects of interest. To implement this method, one usually assumes that the covariance structure for the data has the sphericity, or circularity, property. Alternative approaches that do not require this assumption are described. They are based on the parametric and non-parametric analysis of appropriate within-subject linear functions of the data. The advantage of these methods is that one only needs the assumption that the resulting linear functions for the respective subjects are independent and have a common distribution. The parametric approach also requires normality of the resulting within-subject linear functions for small sample situations. An extension of the non-parametric method is considered for cases in which the treatment sequences are randomly assigned within strata. The various methods are illustrated for a three-period crossover design involving two strata with randomly assigned treatment sequences of the form A:B:A and B:A:B. |
Author | Koch, G G Canada, A T Hafner, K B |
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BackLink | https://www.ncbi.nlm.nih.gov/pubmed/3368674$$D View this record in MEDLINE/PubMed |
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CitedBy_id | crossref_primary_10_1080_00949655_2019_1575381 crossref_primary_10_1002_sim_4780100905 crossref_primary_10_1111_stan_12110 crossref_primary_10_1002_sim_4780130903 crossref_primary_10_1097_00007632_200108150_00015 crossref_primary_10_1002__SICI_1097_0258_19990430_18_8_975__AID_SIM96_3_0_CO_2_1 crossref_primary_10_1016_0002_8703_95_90086_1 crossref_primary_10_1002__SICI_1097_0258_19990430_18_8_989__AID_SIM87_3_0_CO_2_T crossref_primary_10_1002_sim_4780131602 crossref_primary_10_1006_anbe_2001_1950 crossref_primary_10_1177_096228029400300404 |
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References | 2772447 - Stat Med. 1989 Jul;8(7):891-2 |
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Snippet | Alternative analysis strategies for the three-period crossover design with two treatments are discussed in this paper. One analysis strategy involves a... |
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Title | Some analysis strategies for three-period changeover designs with two treatments |
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