Serial Testing for Detection of Multilocus Genetic Interactions

A method to detect relationships between disease susceptibility and multilocus genetic interactions is the Multifactor-Dimensionality Reduction (MDR) technique pioneered by Ritchie et al. (2001). Since its introduction, many extensions have been pursued to deal with non-binary outcomes and/or accoun...

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Main Author: Al-Khaledi, Zaid T.
Format: Others
Published: UKnowledge 2019
Subjects:
Online Access:https://uknowledge.uky.edu/statistics_etds/37
https://uknowledge.uky.edu/cgi/viewcontent.cgi?article=1044&context=statistics_etds
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spelling ndltd-uky.edu-oai-uknowledge.uky.edu-statistics_etds-10442019-10-16T04:27:10Z Serial Testing for Detection of Multilocus Genetic Interactions Al-Khaledi, Zaid T. A method to detect relationships between disease susceptibility and multilocus genetic interactions is the Multifactor-Dimensionality Reduction (MDR) technique pioneered by Ritchie et al. (2001). Since its introduction, many extensions have been pursued to deal with non-binary outcomes and/or account for multiple interactions simultaneously. Studying the effects of multilocus genetic interactions on continuous traits (blood pressure, weight, etc.) is one case that MDR does not handle. Culverhouse et al. (2004) and Gui et al. (2013) proposed two different methods to analyze such a case. In their research, Gui et al. (2013) introduced the Quantitative Multifactor-Dimensionality Reduction (QMDR) that uses the overall average of response variable to classify individuals into risk groups. The classification mechanism may not be efficient under some circumstances, especially when the overall mean is close to some multilocus means. To address such difficulties, we propose a new algorithm, the Ordered Combinatorial Quantitative Multifactor-Dimensionality Reduction (OQMDR), that uses a series of testings, based on ascending order of multilocus means, to identify best interactions of different orders with risk patterns that minimize the prediction error. Ten-fold cross-validation is used to choose from among the resulting models. Regular permutations testings are used to assess the significance of the selected model. The assessment procedure is also modified by utilizing the Generalized Extreme-Value distribution to enhance the efficiency of the evaluation process. We presented results from a simulation study to illustrate the performance of the algorithm. The proposed algorithm is also applied to a genetic data set associated with Alzheimer's Disease. 2019-01-01T08:00:00Z text application/pdf https://uknowledge.uky.edu/statistics_etds/37 https://uknowledge.uky.edu/cgi/viewcontent.cgi?article=1044&context=statistics_etds Theses and Dissertations--Statistics UKnowledge Multifactor dimensionality reduction Cross Validation Model selection Continuous Trait Continuous Phenotype Ordered Combinatorial Partitioning Applied Statistics Biostatistics Statistics and Probability
collection NDLTD
format Others
sources NDLTD
topic Multifactor dimensionality reduction
Cross Validation
Model selection
Continuous Trait
Continuous Phenotype
Ordered Combinatorial Partitioning
Applied Statistics
Biostatistics
Statistics and Probability
spellingShingle Multifactor dimensionality reduction
Cross Validation
Model selection
Continuous Trait
Continuous Phenotype
Ordered Combinatorial Partitioning
Applied Statistics
Biostatistics
Statistics and Probability
Al-Khaledi, Zaid T.
Serial Testing for Detection of Multilocus Genetic Interactions
description A method to detect relationships between disease susceptibility and multilocus genetic interactions is the Multifactor-Dimensionality Reduction (MDR) technique pioneered by Ritchie et al. (2001). Since its introduction, many extensions have been pursued to deal with non-binary outcomes and/or account for multiple interactions simultaneously. Studying the effects of multilocus genetic interactions on continuous traits (blood pressure, weight, etc.) is one case that MDR does not handle. Culverhouse et al. (2004) and Gui et al. (2013) proposed two different methods to analyze such a case. In their research, Gui et al. (2013) introduced the Quantitative Multifactor-Dimensionality Reduction (QMDR) that uses the overall average of response variable to classify individuals into risk groups. The classification mechanism may not be efficient under some circumstances, especially when the overall mean is close to some multilocus means. To address such difficulties, we propose a new algorithm, the Ordered Combinatorial Quantitative Multifactor-Dimensionality Reduction (OQMDR), that uses a series of testings, based on ascending order of multilocus means, to identify best interactions of different orders with risk patterns that minimize the prediction error. Ten-fold cross-validation is used to choose from among the resulting models. Regular permutations testings are used to assess the significance of the selected model. The assessment procedure is also modified by utilizing the Generalized Extreme-Value distribution to enhance the efficiency of the evaluation process. We presented results from a simulation study to illustrate the performance of the algorithm. The proposed algorithm is also applied to a genetic data set associated with Alzheimer's Disease.
author Al-Khaledi, Zaid T.
author_facet Al-Khaledi, Zaid T.
author_sort Al-Khaledi, Zaid T.
title Serial Testing for Detection of Multilocus Genetic Interactions
title_short Serial Testing for Detection of Multilocus Genetic Interactions
title_full Serial Testing for Detection of Multilocus Genetic Interactions
title_fullStr Serial Testing for Detection of Multilocus Genetic Interactions
title_full_unstemmed Serial Testing for Detection of Multilocus Genetic Interactions
title_sort serial testing for detection of multilocus genetic interactions
publisher UKnowledge
publishDate 2019
url https://uknowledge.uky.edu/statistics_etds/37
https://uknowledge.uky.edu/cgi/viewcontent.cgi?article=1044&context=statistics_etds
work_keys_str_mv AT alkhaledizaidt serialtestingfordetectionofmultilocusgeneticinteractions
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