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本文引用的文献

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Regularization Paths for Cox's Proportional Hazards Model via Coordinate Descent.通过坐标下降法求解Cox比例风险模型的正则化路径
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Massive parallelization of serial inference algorithms for a complex generalized linear model.用于复杂广义线性模型的串行推理算法的大规模并行化。
ACM Trans Model Comput Simul. 2013 Jan;23(1). doi: 10.1145/2414416.2414791.
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Improved performance on high-dimensional survival data by application of Survival-SVM.应用 Survival-SVM 提高高维生存数据的性能。
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Several methods to assess improvement in risk prediction models: extension to survival analysis.几种评估风险预测模型改善的方法:扩展到生存分析。
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Regularization Paths for Generalized Linear Models via Coordinate Descent.基于坐标下降法的广义线性模型正则化路径
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L1 penalized estimation in the Cox proportional hazards model.Cox比例风险模型中的L1惩罚估计
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Survival analysis with high-dimensional covariates.高维协变量的生存分析。
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Partial logistic artificial neural network for competing risks regularized with automatic relevance determination.用于竞争风险的部分逻辑人工神经网络,通过自动相关性确定进行正则化。
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Survival analysis with high-dimensional covariates: an application in microarray studies.具有高维协变量的生存分析:在微阵列研究中的应用。
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Sparse kernel methods for high-dimensional survival data.用于高维生存数据的稀疏核方法。
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大规模参数生存分析

Large-scale parametric survival analysis.

作者信息

Mittal Sushil, Madigan David, Cheng Jerry Q, Burd Randall S

机构信息

Department of Statistics, Columbia University, 1255 Amsterdam Avenue, New York, NY 10027, USA.

出版信息

Stat Med. 2013 Oct 15;32(23):3955-71. doi: 10.1002/sim.5817. Epub 2013 Apr 28.

DOI:10.1002/sim.5817
PMID:23625862
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC3796130/
Abstract

Survival analysis has been a topic of active statistical research in the past few decades with applications spread across several areas. Traditional applications usually consider data with only a small numbers of predictors with a few hundreds or thousands of observations. Recent advances in data acquisition techniques and computation power have led to considerable interest in analyzing very-high-dimensional data where the number of predictor variables and the number of observations range between 10(4) and 10(6). In this paper, we present a tool for performing large-scale regularized parametric survival analysis using a variant of the cyclic coordinate descent method. Through our experiments on two real data sets, we show that application of regularized models to high-dimensional data avoids overfitting and can provide improved predictive performance and calibration over corresponding low-dimensional models.

摘要

在过去几十年中,生存分析一直是活跃的统计研究主题,其应用广泛涉及多个领域。传统应用通常考虑只有少量预测变量且观测值只有几百或几千个的数据。数据采集技术和计算能力的最新进展引发了人们对分析超高维数据的浓厚兴趣,其中预测变量的数量和观测值的数量在10⁴到10⁶之间。在本文中,我们提出了一种使用循环坐标下降法的变体来执行大规模正则化参数生存分析的工具。通过我们在两个真实数据集上的实验,我们表明将正则化模型应用于高维数据可避免过拟合,并且与相应的低维模型相比,能提供更好的预测性能和校准。