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Model-Averaged ... formula ... Regularization using Markov Chain Monte Carlo Model Composition

机译:使用马尔可夫链蒙特卡洛模型合成的模型平均... ... ...公式正则化

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摘要

Bayesian Model Averaging (BMA) is an effective technique for addressing model uncertainty in variable selection problems. However, current BMA approaches have computational difficulty dealing with data in which there are many more measurements (variables) than samples. This paper presents a method for combining ℓ1 regularization and Markov chain Monte Carlo model composition techniques for BMA. By treating the ℓ1 regularization path as a model space, we propose a method to resolve the model uncertainty issues arising in model averaging from solution path point selection. We show that this method is computationally and empirically effective for regression and classification in high-dimensional datasets. We apply our technique in simulations, as well as to some applications that arise in genomics.
机译:贝叶斯模型平均(BMA)是解决变量选择问题中模型不确定性的有效技术。但是,当前的BMA方法在处理数据(变量)比样本多的数据时存在计算困难。本文提出了一种将ℓ1正则化与马尔可夫链蒙特卡罗模型组合技术相结合的BMA方法。通过将ℓ1正则化路径视为模型空间,我们提出了一种方法来解决因求解路径点选择而导致的模型平均化中出现的模型不确定性问题。我们表明,该方法对于高维数据集的回归和分类在计算和经验上都是有效的。我们将技术应用于仿真以及基因组学中的某些应用。

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