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首页> 外文期刊>Biometrics: Journal of the Biometric Society : An International Society Devoted to the Mathematical and Statistical Aspects of Biology >Building generalized linear models with ultrahigh dimensional features: A sequentially conditional approach
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Building generalized linear models with ultrahigh dimensional features: A sequentially conditional approach

机译:用超高尺寸特征构建广义线性模型:顺序条件方法

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摘要

Abstract Conditional screening approaches have emerged as a powerful alternative to the commonly used marginal screening, as they can identify marginally weak but conditionally important variables. However, most existing conditional screening methods need to fix the initial conditioning set, which may determine the ultimately selected variables. If the conditioning set is not properly chosen, the methods may produce false negatives and positives. Moreover, screening approaches typically need to involve tuning parameters and extra modeling steps in order to reach a final model. We propose a sequential conditioning approach by dynamically updating the conditioning set with an iterative selection process. We provide its theoretical properties under the framework of generalized linear models. Powered by an extended Bayesian information criterion as the stopping rule, the method will lead to a final model without the need to choose tuning parameters or threshold parameters. The practical utility of the proposed method is examined via extensive simulations and analysis of a real clinical study on predicting multiple myeloma patients’ response to treatment based on their genomic profiles.
机译:摘要有条件的筛选方法已成为常用的边际筛查的强大替代品,因为它们可以识别略微弱但有条件重要的变量。然而,大多数现有的条件筛选方法需要修复初始调节集,其可以确定最终选择的变量。如果未正确选择调节组,则该方法可能会产生错误的否定和阳性。此外,筛选方法通常需要涉及调整参数和额外建模步骤以达到最终模型。我们通过使用迭代选择过程动态更新调节集来提出连续调节方法。我们在广义线性模型的框架下提供其理论属性。通过扩展贝叶斯信息标准作为停止规则,该方法将导致最终模型,无需选择调整参数或阈值参数。通过广泛的仿真研究了所提出的方法的实用实用性,并对基于其基于基因组谱进行预测多发性骨髓瘤患者对治疗的真正临床研究的实际临床研究。

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