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Covariate-adjusted nonparametric analysis of magnetic resonance images using Markov chain Monte Carlo

机译:马尔可夫链蒙特卡罗方法对磁共振图像进行协变量调整的非参数分析

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Permutation tests are useful for drawing inferences from imaging data because of their flexibility and ability to capture features of the brain under minimal assumptions. However, most implementations of permutation tests ignore important confounding covariates. To employ covariate control in a nonparametric setting we have developed a Markov chain Monte Carlo (MCMC) algorithm for conditional permutation testing using propensity scores. We present the first use of this methodology for imaging data. Our MCMC algorithm is an extension of algorithms developed to approximate exact conditional probabilities in contingency tables, logit, and log-linear models. An application of our nonparametric method to remove potential bias due to the observed covariates is presented.
机译:置换测试因其灵活性和在最小假设下捕获大脑特征的能力,可用于从成像数据中得出推论。但是,大多数置换测试实现都忽略了重要的混杂协变量。为了在非参数设置中采用协变量控制,我们开发了马尔可夫链蒙特卡洛(MCMC)算法,用于使用倾向得分进行条件排列测试。我们目前首次使用这种方法来成像数据。我们的MCMC算法是对算法的扩展,旨在近似计算列联表,对数表和对数线性模型中的条件概率。介绍了我们的非参数方法的应用,以消除由于观察到的协变量而引起的潜在偏差。

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